Podcasts about Langlands

Enjoy the interview with Dennis Gaitsgory, who thinks about questions deeply yet answers lightly! Jokes included :)Dennis webpage: https://people.mpim-bonn.mpg.de/gaitsgde/0:00 teaser0:30 attending a class by Witten5:15 math vs physics: difference?9:20 doing math: happiness and frustration13:10 what changes with age17:10 non-math problems: oh no! ;)23:23 advice for getting back into math26:45 how to prove Langlands correspondence...31:49 when math doesn't work33:25 raising kids: thoughts36:00 book recommendation from Dennis37:38 stories about India40:36 beautiful non-math hobby42:40 hot take on grant system45:06 guess Dennis' favourite animal!47:12 advice to young mathematicians

David Kazhdan:https://en.wikipedia.org/wiki/David_Kazhdanhttp://www.ma.huji.ac.il/~kazhdan/Dennis Gaitsgory:https://people.mpim-bonn.mpg.de/gaitsgde/https://en.wikipedia.org/wiki/Dennis_GaitsgoryQuanta article: https://www.quantamagazine.org/monumental-proof-settles-geometric-langlands-conjecture-20240719/Israel Gelfand: https://en.wikipedia.org/wiki/Israel_GelfandGeorge Luszting: https://en.wikipedia.org/wiki/George_LusztigVladimir Voevodsky: https://en.wikipedia.org/wiki/Vladimir_Voevodsky0:00 intro0:25 why math5:35 student of Gelfand11:04 Langlands program & motives & physics14:35 math heroes16:37 main interest in math21:01 how about math puzzles24:34 approaches to hard problems27:30 negative emotions? introspection?31:41 collaboration with Lusztig36:20 thoughts on Voevodsky41:02 impressions from conferences45:23 Harvard in the good old days48:25 family connections

We are joined in the woods by Jamie Langlands, director, writer, and controversial popcorn lover to talk his film the Cellar! Do not miss this interesting and fun conversation. Horror feature film ‘The Cellar' (@thecellar2025) • Instagram photos and videosWatch The Cellar | Prime Video

Show Notes:On this week's episode, I chat with the director of a new horror film called The Cellar Jamie Langlands, and the star of The Cellar, Meghan Adara. The Cellar is available on VOD on November 4th. Jamie told me where the idea for The Cellar came from and a film that inspired the story, while Meghan told me what she did to get into the right headspace and how she found starring in her first horror film and whether or not she'll act in a horror film in the future, and so much more. The Cellar's Socials: Watch The Cellar: https://www.primevideo.com/detail/The-Cellar/0KLQ4QN8KIMB8KTSDVJII2JQKQ?fbclid=PAZXh0bgNhZW0CMTEAAaeUFUTJPd1ArlOaOkMXPM2De83WcLZB9O-5k0GYnDKFlNJSwQN87wuV-SSq1w_aem_TeoqQRNUh5FgPYGdFWPRuQ IMDB: https://www.imdb.com/title/tt31852558/?ref_=nv_sr_srsg_5_tt_8_nm_0_in_0_q_the%2520cellar Instagram: https://www.instagram.com/thecellar2025/Website: https://thecellarhorror.com/Who's There? Socials:Bluesky: https://bsky.app/profile/whostherepc.bsky.social Instagram: https://www.instagram.com/whostherepcEmail: whostherepc@gmail.com Website: https://www.whostherepodcast.com Join the Email List: https://mailchi.mp/4a109b94d3bc/newsletter-signup

Today we are joined by La Marzocco's Head of Marketing, Anita (Jets) Langlands!  With over 20 years experience in the industry, Jets has a unique and in depth understanding of marketing in the coffee world. She's been tasked with carrying on the legacy of La Marzocco, while also carving out the future of the brand - piece of cake!  We discuss everything from luxury brand collaborations to marketing for the next gen. Plus! We break down La Marzocco's most recent ‘Future of Coffee' report, tackling topics such as late night coffee trends, the quality loop, and the predicted changes in consumer preferences.  Thank-you to Jets for a fantastic conversation! If you're new here (welcome), our show dives into some of the best coffee conversations on the internet, but we will always remind ourselves at the end of the day - It's Just Coffee! Explore La Marzocco Australia here: https://www.instagram.com/lamarzoccoau/  Want more coffee content?  IT'S JUST COFFEE: https://linktr.ee/itsjustcoffeepod?utm_source=linktree_profile_share<sid=4e8cead0-6644-4c4a-b419-28c825b1b236 Want to get in touch? Hit us up at hello@itsjustcoffeepod.com for any questions or comments. Proudly sponsored by  Eco Barista: https://www.ecobarista.com.au/   Apax Lab: https://apaxlab.com/  Thanks for listening!  Learn more about your ad choices. Visit megaphone.fm/adchoices

The Cellar is a horror film that slowly creeps under your skin and forces you to question if what you are watching is real or imagined. The sense of purgatory is strong, as are the performances by the cast, especially Meghan Adara.What started as a successful Indiegogo campaign brining in $7,600 (a very modest budget for indie horror) turned into over 30 film festival screenings, a credit to writer and director Jamie Langlands resourcefulness behind the camera and filmmaking skills. We talk with Jamie on the making of The Cellar!

Das Langlands-Programm will die Mathematik revolutionieren. 2024 gelang Forschenden ein wichtiger Durchbruch. Was hinter dem Projekt steckt — und was ein mathematischer Erotikfilm damit zu tun hat. (00:00:00) Intro (00:00:45) Begrüßung und Opener: Das Langlands-Programm (00:01:52) Das Langlands-Programm ist … kompliziert (00:03:24) Das Ziel des Langlands-Programm: Algebra trifft Geometrie (00:07:21) Wie funktioniert dieses Programm? (00:10:53) Der Beef um die dritte Brücke (00:13:02) Der 1000-seitige Beweis der dritten Brücke (00:20:23) Ein Mathe-Erotikfilm! WTF? (00:23:29) Verabschiedung Hier entlang geht's zu den Links unserer Werbepartner: https://detektor.fm/werbepartner/spektrum-der-wissenschaft >> Artikel zum Nachlesen: https://detektor.fm/wissen/spektrum-podcast-langlands-programm

Das Langlands-Programm will die Mathematik revolutionieren. 2024 gelang Forschenden ein wichtiger Durchbruch. Was hinter dem Projekt steckt — und was ein mathematischer Erotikfilm damit zu tun hat. (00:00:00) Intro (00:00:45) Begrüßung und Opener: Das Langlands-Programm (00:01:52) Das Langlands-Programm ist … kompliziert (00:03:24) Das Ziel des Langlands-Programm: Algebra trifft Geometrie (00:07:21) Wie funktioniert dieses Programm? (00:10:53) Der Beef um die dritte Brücke (00:13:02) Der 1000-seitige Beweis der dritten Brücke (00:20:23) Ein Mathe-Erotikfilm! WTF? (00:23:29) Verabschiedung Hier entlang geht's zu den Links unserer Werbepartner: https://detektor.fm/werbepartner/spektrum-der-wissenschaft >> Artikel zum Nachlesen: https://detektor.fm/wissen/spektrum-podcast-langlands-programm

Das Langlands-Programm will die Mathematik revolutionieren. 2024 gelang Forschenden ein wichtiger Durchbruch. Was hinter dem Projekt steckt — und was ein mathematischer Erotikfilm damit zu tun hat. (00:00:00) Intro (00:00:45) Begrüßung und Opener: Das Langlands-Programm (00:01:52) Das Langlands-Programm ist … kompliziert (00:03:24) Das Ziel des Langlands-Programm: Algebra trifft Geometrie (00:07:21) Wie funktioniert dieses Programm? (00:10:53) Der Beef um die dritte Brücke (00:13:02) Der 1000-seitige Beweis der dritten Brücke (00:20:23) Ein Mathe-Erotikfilm! WTF? (00:23:29) Verabschiedung Hier entlang geht's zu den Links unserer Werbepartner: https://detektor.fm/werbepartner/spektrum-der-wissenschaft >> Artikel zum Nachlesen: https://detektor.fm/wissen/spektrum-podcast-langlands-programm

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Recently, Midnight Terrors Podcast was contacted by the team behind the upcoming Indie Horror film...The Cellar! Kevin and Roy were lucky enough to get to screen the film while it makes its rounds through the film festival circuit! Now, Midnight Terrors gets to journey deeper into The Cellar as we sit down with the writer, director, and producer of the film...Jamie Langlands!Thank you to Jamie and the whole team behind The Cellar for giving us the opportunity to witness this amazing film and to get to learn more about it! Everybody be sure to check out The Cellar when it becomes available on all platforms and be sure to check out the socials for the film!

The post Extra Features Interviews Jamie Langlands about his film The Cellar appeared first on Extra Features.

Welcome to the True Fiction Podcast, where storytelling meets creative horror. In this episode, we're thrilled to welcome filmmaker and actor Jamie Langlands, whose movie The Cellar is thrilling festival audiences and winning awards. He is also talks about his movie in progress called The RIP Man. Join us as we dive into his creative process, the challenges of filmmaking, and the stories behind these most recent projects. Check out the trailer for The Cellar here: https://www.youtube.com/watch?v=GM7gbKFfFiY, and one for The RIP Man here: https://www.youtube.com/watch?v=WfXOOjr4pqEIf you'd like to be a part of the success of these flicks, go here for The RIP Man Indiegogo Campaign:https://www.indiegogo.com/projects/the-r-i-p-man, and here for The Cellar Indiegogo Campaign:https://www.indiegogo.com/projects/the-cellar-horror-feature-film-post-production Host: Patrick Boggs truefictioncast@gmail.com Cohost: Norbert Yates truefictioncast@gmail.com Engineer/Cohost/: Marshall truefictioncast@gmail.com Amazing Voice in the show bumpers: Bobbie Ashley Bobbie's Amazing first album https://rb.gy/hfpluu Bobbie's second album (released on September 18th, 2023. https://www.amazon.com/music/player/albums/B0CFSBCC8J Bobbie's Books https://rb.gy/bjziju Intro and exit music artist: Jon Dacosta Song title: Funky Intro Spotify Link to a couple of Jon's projects: Cuba: https://open.spotify.com/artist/2SWNpmjhVyCCcHGb3ZUl0b?si=xuqPreLCSGakMyKeFbRDBQ Highland Reunion https://open.spotify.com/artist/2FkBd7GBKSINGFXediVPDy?si=NnPRxEXRRy-9PU5w_B1e0g

Un equipo de matemáticos ha demostrado la conjetura geométrica de Langlands, un hito que redefine nuestra comprensión de las matemáticas modernas. Este logro, fruto de 30 años de trabajo y más de 800 páginas de demostración, conecta "continentes" matemáticos como la teoría de números, la geometría algebraica y la teoría de representaciones. Nos lo explica José María Tornero Sánchez, profesor en el Departamento de Álgebra de la Universidad de Sevilla.

In today's episode, I sit down with Ellen Langlands, a mobility and strength coach, and the owner of Movere, a mobility and strength coaching business. We explore what a mobility practice entails and its benefits for longevity and strength training. Ellen also shares her personal health journey, the challenges she faced, and how they ultimately inspired her to become a coach with a focus on mobility.Connect with Heal my Health:Website: healmyhealth.com.auInstagram: https://www.instagram.com/healmyhealth/TikTok: sallywhyte_Contact: info@healmyhealth.com.auConnect with Ellen:Instagram: https://www.instagram.com/ellenlanglands/Disclaimer:The Heal My Health Podcast is for information purposes only and is not intended to diagnose, treat, or substitute medical advice. Listeners of this podcast should seek professional medical advice before making any changes to their current lifestyle. Any use of information from this podcast used by listeners is done so at their own risk. 

252 - Jamie Langlands Interview, The Cellar, The R.I.P. Man On this episode, Steven interviews filmmaker Jamie Langlands about The Cellar and The R.I.P. Man! The Cellar is currently out on the festival circuit, but you can still purchase it at the link below as a perk from its Indiegogo campaign. You can also support his current film by going to its Indiegogo too, at the other link below. The Cellar: https://igg.me/at/The-cellar/x#/ The R.I.P. Man: https://igg.me/at/rXK7YVhhuX8/x#/ Please send feedback to DieCastMoviePodcast@gmail.com or leave us a message on our Facebook page. Thanks for listening!

Edward Frenkel is a renowned mathematician, professor of University of California, Berkeley, member of the American Academy of Arts and Sciences, and winner of the Herman Weyl Prize in Mathematical Physics. In this episode, Edward Frenkel discusses the recent monumental proof in the Langlands program, explaining its significance and how it advances understanding in modern mathematics. SPONSOR (THE ECONOMIST): As a listener of TOE you can get a special 20% off discount to The Economist and all it has to offer! Visit https://www.economist.com/toe Check out Edward Frenkel's New York Times Bestselling book "Love and Math" at https://amzn.to/4gPAVn1. Also, please consider following Edward on Linkedin at https://www.linkedin.com/in/edfrenkel/ LINKS: •⁠ Edward Frenkel's Twitter: https://x.com/edfrenkel •⁠ ⁠Edward Frenkel's Official Website: https://edwardfrenkel.com •⁠ Edward Frenkel's YouTube: https://youtube.com/@edfrenkel •⁠ Edward Frenkel's Instagram: https://www.instagram.com/edfrenkel •⁠ Edward Frenkel's SoundCloud (DJ Moonstein): https://soundcloud.com/moonstein •⁠ ⁠Edward Frenkel's 1st TOE Episode: https://www.youtube.com/watch?v=n_oPMcvHbAc •⁠ Andre Weil's letter on “Rosetta Stone” of Math: https://www.ams.org/notices/200503/fea-weil.pdf •⁠ ⁠"Proof of the Geometric Langlands Conjecture" (Papers): https://people.mpim-bonn.mpg.de/gaitsgde/GLC/ •⁠ Etingof-Frenkel-Kazhdan, “A general framework for the Analytic Langlands Correspondence” https://arxiv.org/abs/2311.03743 •⁠ Yuri Manin's book “Mathematics and Physics”: https://www.amazon.com/Mathematics-Physics-Progress-Mathematical/dp/1489967842 •⁠ Edward Frenkel's papers: https://edwardfrenkel.com/frenkel-biblio.pdf •⁠ Edward Frenkel's previous lecture on TOE (Part 1): https://www.youtube.com/watch?v=RX1tZv_Nv4Y •⁠ Mathematics and Physics (book): https://www.amazon.com/Mathematics-Physics-Progress-English-Russian/dp/3764330279 •⁠ Richard Borcherds on TOE: https://www.youtube.com/watch?v=U3pQWkE2KqM TOE'S TOP LINKS: - Support TOE on Patreon: https://patreon.com/curtjaimungal (early access to ad-free audio episodes!) - Listen to TOE on Spotify: https://open.spotify.com/show/4gL14b92xAErofYQA7bU4e - Become a YouTube Member Here: https://www.youtube.com/channel/UCdWIQh9DGG6uhJk8eyIFl1w/join - Join TOE's Newsletter 'TOEmail' at https://www.curtjaimungal.org TIMESTAMPS: 00:00 - Edward's Previous Appearance on TOE 01:15 - Discoveries in Mathematics 04:31 - Langland's Program 11:02 - Counting Problem 14:58 - Symmetries of the Unit Disc 26:55 - Part 1 of Edward's Talk 30:20 - Shimura-Taniyama-Weil Conjecture 40:02 - Quick Recap 42:38 - Langlands Dual Group 51:50 - Rosetta Stone of Math 01:00:10 - Riemann Surfaces 01:10:20 - Proof of the Geometric Langlands Conjecture 01:21:42 - Tribute to Legends 01:26:02 - Langlands Correspondence for Riemann Surface 01:43:30 - Galois Groups 01:53:33 - Other Objects Involved 02:10:40 - Outro / Support TOE SPONSORS (please check them out to support TOE): - THE ECONOMIST: As a listener of TOE, you can now enjoy full digital access to The Economist. Get a 20% off discount by visiting: https://www.economist.com/toe - INDEED: Get your jobs more visibility at https://indeed.com/theories ($75 credit to book your job visibility) - HELLOFRESH: For FREE breakfast for life go to https://www.HelloFresh.com/freetheoriesofeverything - PLANET WILD: Want to restore the planet's ecosystems and see your impact in monthly videos? The first 150 people to join Planet Wild will get the first month for free at https://planetwild.com/r/theoriesofeverything/join or use my code EVERYTHING9 later. Other Links: - Twitter: https://twitter.com/TOEwithCurt - Discord Invite: https://discord.com/invite/kBcnfNVwqs - iTunes: https://podcasts.apple.com/ca/podcast/better-left-unsaid-with-curt-jaimungal/id1521758802 - Subreddit r/TheoriesOfEverything: https://reddit.com/r/theoriesofeverything #science #physics #math #podcast #sciencepodcast #maths Learn more about your ad choices. Visit megaphone.fm/adchoices

数学の超難問「幾何学的ラングランズ予想」を証明か？　計1000ページ以上の証明論文を米研究者らが公開。　米イェール大学などに所属する研究者らは、数学の超難解「幾何学的ラングランズ予想」を証明したと主張する5つの論文（計1000ページ以上）を「Proof of the geometric Langlands conjecture」と題したWebページで公開した。

Iain Langlands tiptoes into the podcast and boy does he put on a show. We give some top notch advice to a a man whos girlfriend kiss's an Italian man, Costco and welches fruit snacks.   The Hell Ya Podcast hosted by Mikel Nordstrom will be giving questionable advice every single week. With the help of a different very funny guest every week, we will solve all the problems one problem at a time. Instagram: https://www.instagram.com/mikelnordstrom/ https://www.instagram.com/thehellyapodcast/ https://www.mikelnordstrom.com/

YouTube link https://youtu.be/9z3JYb_g2QsProf. Peter Woit discusses string theory, its decline, and introduces his graviweak unification theory using Euclidean twistor in Euclidean spacetime. TIMESTAMPS:- 00:00:00 Introduction- 00:00:00 String theory's fundamental issues | Mathematicians' challenges- 00:02:20 Spacetime and twistor theory insights- 00:20:00 Bundles & diffeomorphism groups- 00:38:34 Spinors as a spacetime point- 00:46:57 Dominance of string theory & Ed Witten's influence- 00:54:17 Quest for quantum gravity- 01:03:22 String theory's lack of predictive power  - 01:09:33 Machine learning meets theoretical physics- 01:18:56 Personal attacks vs. intellectual debate- 01:24:49 Mathematicians vs. Physicists | Academic silos- 01:37:15 Developing a contrarian view & the origin of 'Not Even Wrong'- 01:40:54 Langlands & representation theory- 01:48:51 Spacetime is NOT doomed- 01:58:47 Sean Carroll's crisis in physics (odd responses to criticism)- 02:13:21 Differentiable structures by dimension- 02:26:10 Gravi-weak unification & chirality- 02:32:57 Chern-Simons theory- 02:42:20 Gravity as torsion or curvature- 02:50:07 Category theory in physics- 02:56:43 Defining a fulfilling life - Patreon: https://patreon.com/curtjaimungal (early access to ad-free audio episodes!)- Crypto: https://tinyurl.com/cryptoTOE- PayPal: https://tinyurl.com/paypalTOE- Twitter: https://twitter.com/TOEwithCurt- Discord Invite: https://discord.com/invite/kBcnfNVwqs- iTunes: https://podcasts.apple.com/ca/podcast/better-left-unsaid-with-curt-jaimungal/id1521758802- Pandora: https://pdora.co/33b9lfP- Spotify: https://open.spotify.com/show/4gL14b92xAErofYQA7bU4e- Subreddit r/TheoriesOfEverything: https://reddit.com/r/theoriesofeverything- TOE Merch: https://tinyurl.com/TOEmerch LINKS MENTIONED:- Not Even Wrong (Peter Woit's Blog): https://www.math.columbia.edu/~woit/wordpress- Not Even Wrong (Peter Woit's Book): https://amzn.to/40NFeaK- Spacetime is Right-Handed (Peter Woit's Article): https://www.math.columbia.edu/~woit/righthanded.pdf | https://www.math.columbia.edu/~woit/wordpress- Podcast w/ Edward Frankel: https://youtu.be/n_oPMcvHbAc- The Elegant Universe (Brian Greene): https://amzn.to/3sNmk7x- The Trouble With Physics (Lee Smolin): https://amzn.to/47lCCUj- Podcast w/ Sabina Hossenfelder on TOE: https://youtu.be/walaNM7KiYA- Podcast w/ Stephon Alexander Part 1: https://youtu.be/VETxb96a3qk  - Podcast w/ Stephon Alexander Λ Sal Pais: https://youtu.be/PE4C7OI7Frg- Podcast w/ Eric Weinstein: https://youtu.be/KElq_MLO1kw- Podcast w/ Stephen Wolfram Part 1: https://youtu.be/1sXrRc3Bhrs- Podcast w/ Stephen Wolfram Part 2: https://youtu.be/xHPQ_oSsJgg- Podcast w/ Jonathan Oppenheim: https://youtu.be/NKOd8imBa2s

YouTube Link: https://www.youtube.com/watch?v=9z3JYb_g2Qs Prof. Peter Woit discusses string theory, its decline, and introduces his graviweak unification theory using Euclidean twistor in Euclidean spacetime. TIMESTAMPS: - 00:00:00 Introduction - 00:00:00 String theory's fundamental issues | Mathematicians' challenges - 00:02:20 Spacetime and twistor theory insights - 00:20:00 Bundles & diffeomorphism groups - 00:38:34 Spinors as a spacetime point - 00:46:57 Dominance of string theory & Ed Witten's influence - 00:54:17 Quest for quantum gravity - 01:03:22 String theory's lack of predictive power - 01:09:33 Machine learning meets theoretical physics - 01:18:56 Personal attacks vs. intellectual debate - 01:24:49 Mathematicians vs. Physicists | Academic silos - 01:37:15 Developing a contrarian view & the origin of 'Not Even Wrong' - 01:40:54 Langlands & representation theory - 01:48:51 Spacetime is NOT doomed - 01:58:47 Sean Carroll's crisis in physics (odd responses to criticism) - 02:13:21 Differentiable structures by dimension - 02:26:10 Gravi-weak unification & chirality - 02:32:57 Chern-Simons theory - 02:42:20 Gravity as torsion or curvature - 02:50:07 Category theory in physics - 02:56:43 Defining a fulfilling life - Patreon: https://patreon.com/curtjaimungal (early access to ad-free audio episodes!) - Crypto: https://tinyurl.com/cryptoTOE - PayPal: https://tinyurl.com/paypalTOE - Twitter: https://twitter.com/TOEwithCurt - Discord Invite: https://discord.com/invite/kBcnfNVwqs - iTunes: https://podcasts.apple.com/ca/podcast... - Pandora: https://pdora.co/33b9lfP - Spotify: https://open.spotify.com/show/4gL14b9... - Subreddit r/TheoriesOfEverything: https://reddit.com/r/theoriesofeveryt... - TOE Merch: https://tinyurl.com/TOEmerch LINKS MENTIONED: - Not Even Wrong (Peter Woit's Blog): https://www.math.columbia.edu/~woit/w... - Not Even Wrong (Peter Woit's Book): https://amzn.to/40NFeaK - Spacetime is Right-Handed (Peter Woit's Article): https://www.math.columbia.edu/~woit/r... - Podcast w/ Edward Frankel: https://youtu.be/n_oPMcvHbAc - The Elegant Universe (Brian Greene): https://amzn.to/3sNmk7x - The Trouble With Physics (Lee Smolin): https://amzn.to/47lCCUj - Podcast w/ Sabina Hossenfelder on TOE: https://youtu.be/walaNM7KiYA - Podcast w/ Stephon Alexander Part 1: https://youtu.be/VETxb96a3qk - Podcast w/ Stephon Alexander Λ Sal Pais: https://youtu.be/PE4C7OI7Frg - Podcast w/ Eric Weinstein: https://youtu.be/KElq_MLO1kw - Podcast w/ Stephen Wolfram Part 1: https://youtu.be/1sXrRc3Bhrs - Podcast w/ Stephen Wolfram Part 2: https://youtu.be/xHPQ_oSsJgg - Podcast w/ Jonathan Oppenheim: https://youtu.be/NKOd8imBa2s

Philippians 2:1-13

A marine conservationist who spent time on the Austro Carina says fishing boats often tow their lines close to Banks Peninsula. Peter Langlands has spent many hours on board fishing trawlers as an observer - including the Austro Carina in the 1990s. Two investigations have been launched into how the 25-metre vessel, which was carrying thousands of litres of diesel, ran aground at Red Bluff. Peter Langlands says the area it was working in is a very productive fishery. Langlands spoke to Ingrid Hipkiss.

Ep 254 - Evolving a loved cafe brand with so much heritage Jets (Anita) Langlands from LaMarzoccoIn this episode, we're revisiting a fan-favorite conversation with Jets Langlands from La Marzocco, where we explore the evolution of a beloved cafe brand with a rich heritage.Jets takes us on a journey as she shares her early experiences in the industry and her deep love for coffee. We discuss the enduring appeal of the La Marzocco brand within the cafe industry and its iconic status among coffee enthusiasts worldwide.The conversation then delves into the topic of automation and its impact on the industry. Jets provides insights into the future of baristas and how their roles may evolve alongside advancing technology.From a marketing perspective, Jets shares her strategies for evolving a brand with a strong heritage while staying true to its essence. We also explore how La Marzocco embraces change and innovation while maintaining their core values.Join us as we revisit this enlightening discussion, gaining valuable insights into the coffee industry and the journey of iconic brands like La Marzocco.Please find our guest information here:Website: https://au.lamarzocco.com/Instagram: https://www.instagram.com/lamarzoccoau/Please find us here at POH:Website: https://principleofhospitality.com/Instagram: https://www.instagram.com/principle_of_hospitality/Mentioned in this episode:Fine Food Australia returns this September to Sydney and will occupy the entire ICC Sydney – that's 4 levels of Fine Food! Fine Food has been the leading trade event for all food —from retail to hospitality, manufacturing to bakery for nearly 4 decades Visiting Fine Food will be the recipe to fast-track your business for commercial success. Just a reminder that this is a free event to attend, so make sure you register at finefoodaustralia.com.au Fine Food Australia Square POS 2Hospo is all about connection – with your customers and your team. But what if your tools could also connect? That's where Square comes in... Square for Restaurants connects your front of house to your back of house. Your team to their schedules. And connects new revenue streams with your marketing – to reach new customers. Whether you have one location or many, Square has everything your business needs to connect your vision to reality. Website: https://squareup.com/au/en/point-of-sale/restaurantsSquare POS 2Hospo is all about connection – with your customers and your team. But what if your tools could also connect? That's where Square comes in... Square for Restaurants connects your front of house to your back of house. Your team to their schedules. And connects new revenue streams with your marketing – to reach new customers. Whether you have one location or many, Square has everything your business needs to connect your vision to reality. Website: https://squareup.com/au/en/point-of-sale/restaurants

Bretton Melanson, Sean Langlands & I have a conversation about the soundtrack of their youths, their 1st shows, building Armstrong Metalfest, complications along the way, the future of the festival & their hangover cures. Throughout this chat, Bretton drank Strange Fellows Brewing's "Jongleur" the 4.5% Belgian Style Wit, Sean drank Whistler Brewing's "Mountaineer Pilsner" the 5% lightly hopped pilsner & I enjoyed LaBrosse's "Groove - Motueka" the 6.5% Mono Hop IPA. Armstrong Metalfest 2023 that will take place on July 14th & 15th in Armstrong British Columbia. Armstrong Metalfest 2023 will feature performances by: Warbringer, Fallujah, Enterprise Earth, The Zenith Passage, Vale of Pnath, Striker and many more! Tickets are now available here: https://armstrongmetalfest.ca/tickets/ Make sure to check out Vox&Hops' Brewtal Awakenings Playlist which has been curated by the Metal Architect Jerry Monk himself on either Spotify or Apple Music. This playlist is packed with all the freshest, sickest & most extreme albums each week! Episode Links: Website: https://www.voxandhops.com/ Join The Vox&Hops Mailing List: http://eepurl.com/hpu9F1 Join The Vox&Hops Thirsty Thursday Gang: https://www.facebook.com/groups/162615188480022 Armstrong Metalfest: https://armstrongmetalfest.ca/ Strange Fellows Brewing: https://strangefellowsbrewing.com/portfolios/jongleur/ Whistler Brewing: https://www.whistlerbeer.com/mountaineerpilsner LaBrosse: https://www.labrosse.com/ Artist Spotlight: Nomad: https://nomadbc.bandcamp.com/album/the-mountain Vox&Hops Brewtal Awakenings Playlist: https://www.voxandhops.com/p/brewtal-awakenings-metal-playlist/ Sound Talent Media: https://soundtalentmedia.com/  Evergreen Podcasts: https://evergreenpodcasts.com/ SUPPORT THE PODCAST: Vox&Hops Metal Podcast Merchandise: https://www.indiemerchstore.com/collections/vendors?q=Vox%26Hops Use the Promo Code: VOXHOPS10 to save 10% off your entire purchase. Pitch Black North: https://www.pitchblacknorth.com/ Use the Promo Code: VOXHOPS15 to save 15% off your entire purchase. Heartbeat Hot Sauce: https://www.heartbeathotsauce.com/ Use the Promo Code: VOXHOPS15 to save 15% off your entire purchase.

In this episode we discuss Super League's legacy on international rugby league, fireworks over developing nations, the Japanese pipe dream, an Anzac Day furore, Langlands defects to Super League, the Super League test vs City Country, eligibility farces abound, the Nikau vs Blackmore feud, NZ wins the test, a truncated UK tour, open letter news, referee controversy, the black mark of the asterisk on rep careers, ARL test matches, the embarrassing but arguable necessary Rest of the World reboot, NZRL playing footsies with the ARL, premature compromise ideas and much more! Hosted on Acast. See acast.com/privacy for more information.

Support me by becoming wiser and more knowledgeable – check out books by or related to these intellectuals for sale on Amazon: Terence Tao - https://amzn.to/4cACjHV Jacob Lurie - https://amzn.to/3U5NIZr Simon Donaldson - https://amzn.to/3x99r9w Maxim Kontsevich - https://amzn.to/3VxbPRL If you purchase a book through this link, I will earn a 4.5% commission and be extremely delighted. But if you just want to read and aren't ready to add a new book to your collection yet, I'd recommend checking out the ⁠⁠⁠Internet Archive⁠⁠⁠, the largest free digital library in the world. If you're really feeling benevolent you can buy me a coffee or donate over at ⁠https://ko-fi.com/theunadulteratedintellect⁠⁠. I would seriously appreciate it! __________________________________________________ Terence Chi-Shen Tao (born 17 July 1975) is an Australian mathematician. He is a professor of mathematics at the University of California, Los Angeles (UCLA), where he holds the James and Carol Collins chair. His research includes topics in harmonic analysis, partial differential equations, algebraic combinatorics, arithmetic combinatorics, geometric combinatorics, probability theory, compressed sensing and analytic number theory. Tao was born to ethnic Chinese immigrant parents and raised in Adelaide. Tao won the Fields Medal in 2006 and won the Royal Medal and Breakthrough Prize in Mathematics in 2014. He is also a 2006 MacArthur Fellow. Tao has been the author or co-author of over three hundred research papers. He is widely regarded as one of the greatest living mathematicians and has been referred to as the "Mozart of mathematics". Jacob Alexander Lurie (born December 7, 1977) is an American mathematician who is a professor at the Institute for Advanced Study. Lurie is a 2014 MacArthur Fellow. Simon Kirwan Donaldson (born 20 August 1957) is an English mathematician known for his work on the topology of smooth (differentiable) four-dimensional manifolds, Donaldson–Thomas theory, and his contributions to Kähler geometry. He is currently a permanent member of the Simons Center for Geometry and Physics at Stony Brook University in New York, and a Professor in Pure Mathematics at Imperial College London. Maxim Lvovich Kontsevich (born 25 August 1964) is a Russian and French mathematician and mathematical physicist. He is a professor at the Institut des Hautes Études Scientifiques and a distinguished professor at the University of Miami. He received the Henri Poincaré Prize in 1997, the Fields Medal in 1998, the Crafoord Prize in 2008, the Shaw Prize and Breakthrough Prize in Fundamental Physics in 2012, and the Breakthrough Prize in Mathematics in 2015. Richard Lawrence Taylor (born 19 May 1962) is a British mathematician working in the field of number theory. He is currently the Barbara Kimball Browning Professor in Humanities and Sciences at Stanford University. Taylor received the 2015 Breakthrough Prize in Mathematics "for numerous breakthrough results in the theory of automorphic forms, including the Taniyama–Weil conjecture, the local Langlands conjecture for general linear groups, and the Sato–Tate conjecture." He also received the 2007 Shaw Prize in Mathematical Sciences for his work on the Langlands program with Robert Langlands. He also served on the Mathematical Sciences jury for the Infosys Prize from 2012 to 2014. Yuri Borisovich (Bentsionovich) Milner (born 11 November 1961) is a Soviet-born Israeli entrepreneur, investor, physicist and scientist . He is a cofounder and former chairperson of internet company Mail.Ru Group (now VK) and a founder of investment firm DST Global. Through DST Global, Milner is an investor in Byju's, Facebook, Wish, and many others. In 2012 Milner's personal investments included a stake in 23andMe, Habito, Planet Labs, minority stake in a real estate investments startup, Cadre in 2017. Audio source ⁠here⁠⁠ --- Support this podcast: https://podcasters.spotify.com/pod/show/theunadulteratedintellect/support

On Part 2 of today's episode, Cheryl continues her rich and deep conversation with Bryan Langlands, FAIA, FACHA, EDAC, LEED GA, Principal NBBJ Architecture and Edwin Beltran NCIDQ, FIIDA, ASSOC. AIA, Partner, Lead Interior Designer, NBBJ Architecture. Edwin shares the deeper meaning of Essentialism in Design and what it means to humanity. Bryan shares how he led the charge in addressing the dilemma of overcrowding in our nation's emergency departments by calling for the recognition of a new type of treatment space for lower-acuity patients. Part 2 of today's conversation will continue to inspire and warm your heart. Learn more about Bryan Langlands, Edwin Beltran and NBBJ by visiting: http://www.nbbj.com/. In Part 2 of Cheryl's conversation with Bryan Langlands and Edwin Beltran they discuss: Edwin dives deeper into the concept of Essentialism in Design and gives specific examples of how this approach creates the sense of belonging and connection. How does color and texture achieve the sense of warmth and belonging? Essentialism is a branch of minimalism, but how is Essentialism different from minimalism? Bryan is a prolific and generous influencer of healthcare in many ways. What does he mean when he says, “What I find interesting is that we can effect change and regulation.” Brian shares more about what he has learned from sitting on a Guideline Committee that sets guidelines every 4 years in healthcare. Bryan leads the charge in addressing the dilemma of overcrowding in our nation's emergency departments by calling for the recognition of a new type of treatment space for lower-acuity patients. His push for delivering “the right care at the right time in the right place” is resulting in the first major change to emergency department allowable requirements via the Facility Guidelines Institute (FGI) regulatory guidelines, which set the minimum requirements enforced in 44 states and federal agencies. What is Edwin seeing regarding FGI Regulatory Guidelines? How did Edwin and Bryan arrive at their careers in healthcare? Learn about their origin stories. What does the future of healthcare and architecture design hold from Edwin and Bryan's perspective? The world is changing quickly. The Center for Health Design is committed to providing the healthcare design and senior living design industries with the latest research, best practices and innovations. The Center can help you solve today's biggest healthcare challenges and make a difference in care, safety, medical outcomes, and the bottom line.  Find out more at healthdesign.org. Additional support for this podcast comes from our industry partners: The American Academy of Healthcare Interior Designers The Nursing Institute for Healthcare Design Learn more about how to become a Certified Healthcare Interior Designer®  by visiting the American Academy of Healthcare Interior Designers at: https://aahid.org/. Connect to a community interested in supporting clinician involvement in design and construction of the built environment by visiting The Nursing Institute for Healthcare Design at https://www.nursingihd.com/ FEATURED PRODUCT The prevention of nosocomial infections is of paramount importance. Did you know that bathrooms and showers – particularly in shared spaces – are a veritable breeding ground for pathogen, some of which we see in the form of mold and the build-up of toxic bio films on surfaces. Body fats and soap scums provide a rich food sauce for micro-organisms such as airborne bacteria Serratia Marcescens, which thrive in humid conditions. We know that people with weakened immune systems are so much more vulnerable to the illnesses associated with infection and let's face it, none of us go into the shower with an expectation that we might get sick. So how do we keep those shower walls clean? Well let's think big – BIG TILES. Porcelanosa have developed XXL Hygienic Ceramic Tiles that are 5 feet long - which means just one piece fits the wall of a shower or tub surround. XTONE Porcelain slabs are 10 feet high which means a floor to ceiling surface with no joints. Why does this matter? Well hygienic glaze will not harbor pathogen and surface impurities are easily removed to prevent build up – it is reassuring to know the evidence - INTERNATONAL STANDARDS Test ISO 10545 - Resistance to Stains -  has determined these surfaces can be easily cleaned and the most difficult contaminants washed away, greatly reducing the need for aggressive chemicals. Think about this…When we unload our dishwasher our ceramic tableware is sparkling clean, sanitized and fresh to use - again and again. The principle is the same with large ceramic walls - So, when planning the shower surrounds for your facilities please reach out to Porcelanosa. The designer in you will love the incredible options and your specification will deliver the longest & best lifecycle value bar none.

Cheryl's guests today on the podcast are two very special souls; Bryan Langlands, FAIA, FACHA, EDAC, LEED GA Principal NBBJ Architecture and Edwin Beltran NCIDQ, FIIDA, ASSOC. AIA, Partner, Lead Interior Designer, NBBJ Architecture. In part 1 of today's episode, Bryan shares the concept of “Moments of Generosity in Planning” and how, without comprising the budget, this method of planning, deeply improves the experience of patients and caregivers alike in ways you might not think of. Edwin shares the design concept he practices called Essentialism and how it plays a role in a value driven design. This and so much more about what's happening now in healthcare design, planning and architecture on part 1 of today's episode. Learn more about Bryan Langlands, Edwin Beltran and NBBJ  by visiting: http://www.nbbj.com/. In Part 1 of Cheryl's conversation with Bryan and Edwin, they discuss: What happened during COVID and more specifically, what NBBJ projects failed? With COVID, design budgets were slashed in healthcare projects. Learn how Bryan responded by creating what he calls, “Moments of Generosity in Planning.” Listen to Bryan share examples of “Moments of Generosity” including what the benefits are of bringing light (from strategically placed windows) into the nursing station and caregivers areas of a hospital? What are the financial benefits of using “Moments of Generosity in Planning?” What does Edwin mean when he says, “Economy is extremely important today without compromising a value driven design or decreasing the budget?” Edwin has referred to the word “Essentialism” to describe his approach to design with current projects. What is Essentialism and how does it play a role in a value driven design? The world is changing quickly. The Center for Health Design is committed to providing the healthcare design and senior living design industries with the latest research, best practices and innovations. The Center can help you solve today's biggest healthcare challenges and make a difference in care, safety, medical outcomes, and the bottom line.  Find out more at healthdesign.org. Additional support for this podcast comes from our industry partners: The American Academy of Healthcare Interior Designers The Nursing Institute for Healthcare Design Learn more about how to become a Certified Healthcare Interior Designer®  by visiting the American Academy of Healthcare Interior Designers at: https://aahid.org/. Connect to a community interested in supporting clinician involvement in design and construction of the built environment by visiting The Nursing Institute for Healthcare Design at https://www.nursingihd.com/ FEATURED PRODUCT The prevention of nosocomial infections is of paramount importance. Did you know that bathrooms and showers – particularly in shared spaces – are a veritable breeding ground for pathogen, some of which we see in the form of mold and the build-up of toxic bio films on surfaces. Body fats and soap scums provide a rich food sauce for micro-organisms such as airborne bacteria Serratia Marcescens, which thrive in humid conditions. We know that people with weakened immune systems are so much more vulnerable to the illnesses associated with infection and let's face it, none of us go into the shower with an expectation that we might get sick. So how do we keep those shower walls clean? Well let's think big – BIG TILES. Porcelanosa have developed XXL Hygienic Ceramic Tiles that are 5 feet long - which means just one piece fits the wall of a shower or tub surround. XTONE Porcelain slabs are 10 feet high which means a floor to ceiling surface with no joints. Why does this matter? Well hygienic glaze will not harbor pathogen and surface impurities are easily removed to prevent build up – it is reassuring to know the evidence - INTERNATONAL STANDARDS Test ISO 10545 - Resistance to Stains -  has determined these surfaces can be easily cleaned and the most difficult contaminants washed away, greatly reducing the need for aggressive chemicals. Think about this…When we unload our dishwasher our ceramic tableware is sparkling clean, sanitized and fresh to use - again and again. The principle is the same with large ceramic walls - So, when planning the shower surrounds for your facilities please reach out to Porcelanosa. The designer in you will love the incredible options and your specification will deliver the longest & best lifecycle value bar none.

Peter Langlands is on a mission to promote wild foods and foraging in New Zealand. He's been foraging most of his life and is up for any challenge. With Summer in full swing, we asked Peter to share some foraging tips.

Ep 215 - Jets Langlands from La Marzocco as we discuss evolving a loved cafe brand with so much heritage Founded in 1927 by Giuseppe and Bruno Bambi, La Marzocco had its beginnings in Florence, Italy.  It is one of the most well-known coffee machine brands in the world and sets itself apart by being one of the most innovative, stylish and powerful machines.. Even today, highly specialized personnel supervise each stage in the production of every single machine, hand-crafted to order for each and every client. So today I feel fortunate to sit down with the Group Marketing Manager La Marzocco Australia, Jets Langlands on this week's podcast. In this podcast we discuss: -How she started out in the industry and get to love coffee. -The definite love for the La Marzocco brand in the cafe industry. -Her thoughts on automation in the industry, and what a barista look like in coming years. -From a marketing standpoint, how she evolves a brand with so much heritage. -How a brand that is so iconic like La Marzocco changing for the future. Please find our guest information here: Website: https://au.lamarzocco.com/ (https://au.lamarzocco.com/) Instagram: https://www.instagram.com/lamarzoccoau/ (https://www.instagram.com/lamarzoccoau/) Please find us here at POH: Website: https://principleofhospitality.com/ (https://principleofhospitality.com/) Instagram: https://www.instagram.com/principle_of_hospitality/ (https://www.instagram.com/principle_of_hospitality/) Mentioned in this episode: Free Brand Strategy Session with Principle Design Principle Design is making brands happen in cafes, restaurants, bars, and venues by crafting experiences that give customers a reason to choose you. They can help you deliver memorable culinary experiences through innovative design and authentic brand storytelling. If your operation is in need of branding, a website, menu, coaster, uniform, signage or packaging design or even social media services, then Principle Design is your next contact. For a limited time only, Principle Design is offering the POH community free brand strategy sessions! Visit our bio for more information. https://principle-of-hospitality.captivate.fm/free-brand-strategy-session- (Principle Design ) Free Brand Strategy Session with Principle Design Principle Design is making brands happen in cafes, restaurants, bars, and venues by crafting experiences that give customers a reason to choose you. They can help you deliver memorable culinary experiences through innovative design and authentic brand storytelling. If your operation is in need of branding, a website, menu, coaster, uniform, signage or packaging design or even social media services, then Principle Design is your next contact. For a limited time only, Principle Design is offering the POH community free brand strategy sessions! Visit our bio for more information. https://principle-of-hospitality.captivate.fm/free-brand-strategy-session- (Principle Design )

Zoe and Claire speak to the fabulously knowledgeable Judith Langlands Scott about witch confessions in Forfar, John Kincaid's “expert” expenses and find out where following the money trail gets you on the hunt to uncover the details of those killed as witches

It's easy to overthink the little things. Sometimes, the corporate legal ladder can look like Mt. Everest, but something as simple as a positive attitude can help you reach the summit. You just have to be willing to escape your comfort zone and go for it. Jeff Langlands, General Counsel of Corporate, Digital, and Networks at BT Group Plc and Director of EE Limited, spoke with us about setting his stall out in becoming a GC. Join us as we discuss: Opportunities for “the next challenge” (15:55) Traits Jeff looks for as a mentor (22:29) Notable differences between in-house and external firms (25:37)   Check out these resources we mentioned during the podcast: - BT Group Plc - EE Limited - DLA Piper Hear more stories by following Innovative Legal Leadership on Apple Podcasts, Spotify, or any podcast platform. Listening on a desktop & can't see the links? Just search for Innovative Legal Leadership in your favorite podcast player.

Join me and Keith Langlands, CPA as will discuss one of my favorite tax strategies - Captive Insurance Companies! This can be a powerful tool to self-insure against a wide variety of risks in your business, and will be structured in a way that can save you millions in taxes over the life of your business. Some of the many potential tax benefits include:- Moving Income from 1040 to C-Corps with Lower Tax Brackets- Qualifying for More Qualified Business Income Deductions- Converting Ordinary Income to Capital Gains Income- Creating Tax Advantage Vehicles to Invest in Securities- Shifting and Timing of Income and Exit Tax Planning OpportunitiesIn this webinar we will discuss:- How to Create Captive Insurance Companies- What Kinds of Businesses Benefit from Captive Insurance Companies- Risk Reduction Benefits of Captive Insurance Companies- Tax Benefits of Setting up a Captive for Your Business

Episode 172Something is exciting coming to the Vegas Valley in 2023, and it's called Chip Shots.When it opens up, Chip Shots will be an indoor private club featuring state-of-the-art hitting bays and simulators, along with some other amenities its members will thoroughly enjoy. A full-service bar with gaming, a cigar bar/lounge, a restaurant, conference rooms, and much more.The brainchild behind Chip Shots is Keith Langlands. In this episode, Keith and his marketing director Lauren McDougall joined me to talk about how the idea has gone from concept to reality and what the experience will be like once the doors open. With the golf blowing up ever since the pandemic, places like Chip Shots, I feel, are going to be popping up all over the country. Keith, and his flagship location, are doing their best to make a name for themselves in this exploding market, and I, for one, cannot wait to see it for myself come 2023!Here are some links to get additional information about the soon-to-be Las Vegas location. https://chipshots.club/ Please check out @airbar26 and save $10 off your order with the code "BB10."The Chasing Daylight is the official podcast of The Breakfast Ball Golf Blog, and this episode was brought to you by Chasing Aces GolfFormidable OpponentsFunny and intense arguments about what is "the best" in the world of movies, music,...Listen on: Apple Podcasts Spotify

A two-part episode, join me in an exploration with Digital Art as a practice and medium. This episode dives into Digital Art through four categories or themes; installation, film, video and animation, Virtual Reality, Sound Environments. In part two, we will journey into artists who use digital art as a means of expression. David Hockney, emerging New England artist Ande Ja Johnson an the Digitial Collagist Eugenia Loli. .Text: Paul, Christiane. "Digital Art." London: Thames and Hudson, 2008; writers Penny Rafferty, Molly Gottschalk, Oliver Grau, Dr Karen Leader, Sarah Urist Green of the Art Assignment; Brooklyn Museum, Tate Museum, Museum of Modern Art..Special thanks to this episode's sponsor: Nine 90 Branding (Follow @nine90brand on IG)Image credit: Langlands and Bell, "Osama Bin Laden's Hideout in Afghanistan," 2002

David Langlands is a recently retired 37-year officer of the Canada Border Services Agency. He worked at land, sea, air and even mail points of entry. We discuss his career, interacting with refugee claimants and people fleeing dire circumstances, compassion, how he once found a zip-log bag labeled Antrhax in someone's suitcase, whether all CBSA interactions with applicants should be recorded, and more.

Anticipating pre-race nerves Amy kicks off this week's episode with marathon pacer Camilla Langlands who, along with her mother, has completed nearly 150 marathons. Together they share inside know-how on exactly what to expect on the day - from what to pack in your clear bag, the best time and place to warm up and exactly how cosy you should get with your pacer. We then step out on a run with Adrienne Herbert and learn about her running journey through success and injury and how to hustle hard when life throws you curve balls.How to find out more about today's experts:Camilla Langlands, Website: www.thisishowwerun.comAdrienne Herbert, Instagram: @adrienne_ldn See acast.com/privacy for privacy and opt-out information.

xBảo Châu Ngô Collège de France Formes automorphes (chaire internationale) Année 2020 - 2021 Dualité des fibrations de Hitchin et endoscopie La fibration de Hitchin est un système complètement intégrale algébrique qui a d'abord apparu en mathématiques physiques. Ce système doté d'une géométrie particulièrement riche a émergé comme un objet central dans le programme de Langlands géométrique, dans des travaux de Beilinson-Drinfeld, Laumon, Witten, en particulier par le biais d'une dualité remarquable entre les fibrations de Hitchin des groupes duaux an sens de Langlands, découverte par Hausel-Thaddeus et Donagi-Pantev. Il a également joué un rôle central dans la démonstration du lemme fondamental de Langlands-Shelstad dans le programme de Langlands arithmétique. Cette première démonstration est la combinaision d'une étude fine de la géométrie de la fibration de Hitchin inspirée par la théorie d'endoscopie automorphe et celle du théorème de décomposition de Beilinson-Bernstein-Deligne dans ce cadre particulier. Récemment, Groechenig, Wyss et Ziegler ont proposé une nouvelle démonstration du lemme fondamental basée aussi sur la géométrie de de la fibration de Hitchin mais au lieu de l'étude difficile des faisceaux pervers dans la décomposition de Beilinson-Bernstein-Deligne, ils font appelle à l'intégration p-adique. Au-delà de cette innovation technique, la dualité des fibrations de Hitchin joue un rôle majeur dans cette nouvelle preuve. Mon cours portera sur ces développements en mettant l'accent sur ce phénomène de dualité dans les fibrations de Hitchin.

xBảo Châu Ngô Collège de France Formes automorphes (chaire internationale) Année 2020 - 2021 Dualité des fibrations de Hitchin et endoscopie La fibration de Hitchin est un système complètement intégrale algébrique qui a d'abord apparu en mathématiques physiques. Ce système doté d'une géométrie particulièrement riche a émergé comme un objet central dans le programme de Langlands géométrique, dans des travaux de Beilinson-Drinfeld, Laumon, Witten, en particulier par le biais d'une dualité remarquable entre les fibrations de Hitchin des groupes duaux an sens de Langlands, découverte par Hausel-Thaddeus et Donagi-Pantev. Il a également joué un rôle central dans la démonstration du lemme fondamental de Langlands-Shelstad dans le programme de Langlands arithmétique. Cette première démonstration est la combinaision d'une étude fine de la géométrie de la fibration de Hitchin inspirée par la théorie d'endoscopie automorphe et celle du théorème de décomposition de Beilinson-Bernstein-Deligne dans ce cadre particulier. Récemment, Groechenig, Wyss et Ziegler ont proposé une nouvelle démonstration du lemme fondamental basée aussi sur la géométrie de de la fibration de Hitchin mais au lieu de l'étude difficile des faisceaux pervers dans la décomposition de Beilinson-Bernstein-Deligne, ils font appelle à l'intégration p-adique. Au-delà de cette innovation technique, la dualité des fibrations de Hitchin joue un rôle majeur dans cette nouvelle preuve. Mon cours portera sur ces développements en mettant l'accent sur ce phénomène de dualité dans les fibrations de Hitchin.

xBảo Châu Ngô Collège de France Formes automorphes (chaire internationale) Année 2020 - 2021 Dualité des fibrations de Hitchin et endoscopie La fibration de Hitchin est un système complètement intégrale algébrique qui a d'abord apparu en mathématiques physiques. Ce système doté d'une géométrie particulièrement riche a émergé comme un objet central dans le programme de Langlands géométrique, dans des travaux de Beilinson-Drinfeld, Laumon, Witten, en particulier par le biais d'une dualité remarquable entre les fibrations de Hitchin des groupes duaux an sens de Langlands, découverte par Hausel-Thaddeus et Donagi-Pantev. Il a également joué un rôle central dans la démonstration du lemme fondamental de Langlands-Shelstad dans le programme de Langlands arithmétique. Cette première démonstration est la combinaision d'une étude fine de la géométrie de la fibration de Hitchin inspirée par la théorie d'endoscopie automorphe et celle du théorème de décomposition de Beilinson-Bernstein-Deligne dans ce cadre particulier. Récemment, Groechenig, Wyss et Ziegler ont proposé une nouvelle démonstration du lemme fondamental basée aussi sur la géométrie de de la fibration de Hitchin mais au lieu de l'étude difficile des faisceaux pervers dans la décomposition de Beilinson-Bernstein-Deligne, ils font appelle à l'intégration p-adique. Au-delà de cette innovation technique, la dualité des fibrations de Hitchin joue un rôle majeur dans cette nouvelle preuve. Mon cours portera sur ces développements en mettant l'accent sur ce phénomène de dualité dans les fibrations de Hitchin.

xBảo Châu Ngô Collège de France Formes automorphes (chaire internationale) Année 2020 - 2021 Dualité des fibrations de Hitchin et endoscopie La fibration de Hitchin est un système complètement intégrale algébrique qui a d'abord apparu en mathématiques physiques. Ce système doté d'une géométrie particulièrement riche a émergé comme un objet central dans le programme de Langlands géométrique, dans des travaux de Beilinson-Drinfeld, Laumon, Witten, en particulier par le biais d'une dualité remarquable entre les fibrations de Hitchin des groupes duaux an sens de Langlands, découverte par Hausel-Thaddeus et Donagi-Pantev. Il a également joué un rôle central dans la démonstration du lemme fondamental de Langlands-Shelstad dans le programme de Langlands arithmétique. Cette première démonstration est la combinaision d'une étude fine de la géométrie de la fibration de Hitchin inspirée par la théorie d'endoscopie automorphe et celle du théorème de décomposition de Beilinson-Bernstein-Deligne dans ce cadre particulier. Récemment, Groechenig, Wyss et Ziegler ont proposé une nouvelle démonstration du lemme fondamental basée aussi sur la géométrie de de la fibration de Hitchin mais au lieu de l'étude difficile des faisceaux pervers dans la décomposition de Beilinson-Bernstein-Deligne, ils font appelle à l'intégration p-adique. Au-delà de cette innovation technique, la dualité des fibrations de Hitchin joue un rôle majeur dans cette nouvelle preuve. Mon cours portera sur ces développements en mettant l'accent sur ce phénomène de dualité dans les fibrations de Hitchin.

xBảo Châu Ngô Collège de France Formes automorphes (chaire internationale) Année 2020 - 2021 Dualité des fibrations de Hitchin et endoscopie La fibration de Hitchin est un système complètement intégrale algébrique qui a d'abord apparu en mathématiques physiques. Ce système doté d'une géométrie particulièrement riche a émergé comme un objet central dans le programme de Langlands géométrique, dans des travaux de Beilinson-Drinfeld, Laumon, Witten, en particulier par le biais d'une dualité remarquable entre les fibrations de Hitchin des groupes duaux an sens de Langlands, découverte par Hausel-Thaddeus et Donagi-Pantev. Il a également joué un rôle central dans la démonstration du lemme fondamental de Langlands-Shelstad dans le programme de Langlands arithmétique. Cette première démonstration est la combinaision d'une étude fine de la géométrie de la fibration de Hitchin inspirée par la théorie d'endoscopie automorphe et celle du théorème de décomposition de Beilinson-Bernstein-Deligne dans ce cadre particulier. Récemment, Groechenig, Wyss et Ziegler ont proposé une nouvelle démonstration du lemme fondamental basée aussi sur la géométrie de de la fibration de Hitchin mais au lieu de l'étude difficile des faisceaux pervers dans la décomposition de Beilinson-Bernstein-Deligne, ils font appelle à l'intégration p-adique. Au-delà de cette innovation technique, la dualité des fibrations de Hitchin joue un rôle majeur dans cette nouvelle preuve. Mon cours portera sur ces développements en mettant l'accent sur ce phénomène de dualité dans les fibrations de Hitchin.

xBảo Châu Ngô Collège de France Formes automorphes (chaire internationale) Année 2020 - 2021 Dualité des fibrations de Hitchin et endoscopie La fibration de Hitchin est un système complètement intégrale algébrique qui a d'abord apparu en mathématiques physiques. Ce système doté d'une géométrie particulièrement riche a émergé comme un objet central dans le programme de Langlands géométrique, dans des travaux de Beilinson-Drinfeld, Laumon, Witten, en particulier par le biais d'une dualité remarquable entre les fibrations de Hitchin des groupes duaux an sens de Langlands, découverte par Hausel-Thaddeus et Donagi-Pantev. Il a également joué un rôle central dans la démonstration du lemme fondamental de Langlands-Shelstad dans le programme de Langlands arithmétique. Cette première démonstration est la combinaision d'une étude fine de la géométrie de la fibration de Hitchin inspirée par la théorie d'endoscopie automorphe et celle du théorème de décomposition de Beilinson-Bernstein-Deligne dans ce cadre particulier. Récemment, Groechenig, Wyss et Ziegler ont proposé une nouvelle démonstration du lemme fondamental basée aussi sur la géométrie de de la fibration de Hitchin mais au lieu de l'étude difficile des faisceaux pervers dans la décomposition de Beilinson-Bernstein-Deligne, ils font appelle à l'intégration p-adique. Au-delà de cette innovation technique, la dualité des fibrations de Hitchin joue un rôle majeur dans cette nouvelle preuve. Mon cours portera sur ces développements en mettant l'accent sur ce phénomène de dualité dans les fibrations de Hitchin.

xBảo Châu Ngô Collège de France Formes automorphes (chaire internationale) Année 2020 - 2021 Dualité des fibrations de Hitchin et endoscopie La fibration de Hitchin est un système complètement intégrale algébrique qui a d'abord apparu en mathématiques physiques. Ce système doté d'une géométrie particulièrement riche a émergé comme un objet central dans le programme de Langlands géométrique, dans des travaux de Beilinson-Drinfeld, Laumon, Witten, en particulier par le biais d'une dualité remarquable entre les fibrations de Hitchin des groupes duaux an sens de Langlands, découverte par Hausel-Thaddeus et Donagi-Pantev. Il a également joué un rôle central dans la démonstration du lemme fondamental de Langlands-Shelstad dans le programme de Langlands arithmétique. Cette première démonstration est la combinaision d'une étude fine de la géométrie de la fibration de Hitchin inspirée par la théorie d'endoscopie automorphe et celle du théorème de décomposition de Beilinson-Bernstein-Deligne dans ce cadre particulier. Récemment, Groechenig, Wyss et Ziegler ont proposé une nouvelle démonstration du lemme fondamental basée aussi sur la géométrie de de la fibration de Hitchin mais au lieu de l'étude difficile des faisceaux pervers dans la décomposition de Beilinson-Bernstein-Deligne, ils font appelle à l'intégration p-adique. Au-delà de cette innovation technique, la dualité des fibrations de Hitchin joue un rôle majeur dans cette nouvelle preuve. Mon cours portera sur ces développements en mettant l'accent sur ce phénomène de dualité dans les fibrations de Hitchin.

xBảo Châu Ngô Collège de France Formes automorphes (chaire internationale) Année 2020 - 2021 Dualité des fibrations de Hitchin et endoscopie La fibration de Hitchin est un système complètement intégrale algébrique qui a d'abord apparu en mathématiques physiques. Ce système doté d'une géométrie particulièrement riche a émergé comme un objet central dans le programme de Langlands géométrique, dans des travaux de Beilinson-Drinfeld, Laumon, Witten, en particulier par le biais d'une dualité remarquable entre les fibrations de Hitchin des groupes duaux an sens de Langlands, découverte par Hausel-Thaddeus et Donagi-Pantev. Il a également joué un rôle central dans la démonstration du lemme fondamental de Langlands-Shelstad dans le programme de Langlands arithmétique. Cette première démonstration est la combinaision d'une étude fine de la géométrie de la fibration de Hitchin inspirée par la théorie d'endoscopie automorphe et celle du théorème de décomposition de Beilinson-Bernstein-Deligne dans ce cadre particulier. Récemment, Groechenig, Wyss et Ziegler ont proposé une nouvelle démonstration du lemme fondamental basée aussi sur la géométrie de de la fibration de Hitchin mais au lieu de l'étude difficile des faisceaux pervers dans la décomposition de Beilinson-Bernstein-Deligne, ils font appelle à l'intégration p-adique. Au-delà de cette innovation technique, la dualité des fibrations de Hitchin joue un rôle majeur dans cette nouvelle preuve. Mon cours portera sur ces développements en mettant l'accent sur ce phénomène de dualité dans les fibrations de Hitchin.

xBảo Châu Ngô Collège de France Formes automorphes (chaire internationale) Année 2020 - 2021 Dualité des fibrations de Hitchin et endoscopie La fibration de Hitchin est un système complètement intégrale algébrique qui a d'abord apparu en mathématiques physiques. Ce système doté d'une géométrie particulièrement riche a émergé comme un objet central dans le programme de Langlands géométrique, dans des travaux de Beilinson-Drinfeld, Laumon, Witten, en particulier par le biais d'une dualité remarquable entre les fibrations de Hitchin des groupes duaux an sens de Langlands, découverte par Hausel-Thaddeus et Donagi-Pantev. Il a également joué un rôle central dans la démonstration du lemme fondamental de Langlands-Shelstad dans le programme de Langlands arithmétique. Cette première démonstration est la combinaision d'une étude fine de la géométrie de la fibration de Hitchin inspirée par la théorie d'endoscopie automorphe et celle du théorème de décomposition de Beilinson-Bernstein-Deligne dans ce cadre particulier. Récemment, Groechenig, Wyss et Ziegler ont proposé une nouvelle démonstration du lemme fondamental basée aussi sur la géométrie de de la fibration de Hitchin mais au lieu de l'étude difficile des faisceaux pervers dans la décomposition de Beilinson-Bernstein-Deligne, ils font appelle à l'intégration p-adique. Au-delà de cette innovation technique, la dualité des fibrations de Hitchin joue un rôle majeur dans cette nouvelle preuve. Mon cours portera sur ces développements en mettant l'accent sur ce phénomène de dualité dans les fibrations de Hitchin.

xBảo Châu NgôCollège de FranceFormes automorphes (chaire internationale)Année 2020 - 2021Leçon inaugurale : La fonctorialité de Langlands et l'équation fonctionnelle des fonctions L automorphes

xBảo Châu NgôCollège de FranceFormes automorphes (chaire internationale)Année 2020 - 2021Leçon inaugurale : La fonctorialité de Langlands et l'équation fonctionnelle des fonctions L automorphes