Number theorists

Kurt Hensel

Kurt Wilhelm Sebastian Hensel (29 December 1861 – 1 June 1941) was a German mathematician born in Königsberg. (Wikipedia).

Kurt Hensel
Video thumbnail

Journées Hénon - 20/21 - André Brahic

Michel Hénon : un modèle pour nous tous

From playlist Michel Hénon Memoriam

Video thumbnail

Journées Hénon - 14/21 - Donald Lynden-Bell

Hénon's isochrone and statistical mechanics

From playlist Michel Hénon Memoriam

Video thumbnail

Journées Hénon - 8/21 - Uriel Frisch

Michel Hénon et l'expérimentation numérique sur les systèmes dynamiques

From playlist Michel Hénon Memoriam

Video thumbnail

Journées Hénon - 15/21 - Alessandro Morbidelli

The famous Hénon and Heiles paper

From playlist Michel Hénon Memoriam

Video thumbnail

Hitler - The Road to Revenge

Portraits of Power - Hitler - The Road to Revenge Narrated by Henry Fonda Adolf Hitler (20 April 1889 -- 30 April 1945) was an Austrian-born German politician and the leader of the Nazi Party (German: Nationalsozialistische Deutsche Arbeiterpartei (NSDAP); National Socialist German Worker

From playlist Portraits of Power - Those who shaped the Twentieth Century

Video thumbnail

Journées Hénon - 13/21 - Jacques Laskar

La stabilité du système solaire

From playlist Michel Hénon Memoriam

Video thumbnail

Commutative algebra 51: Hensel's lemma continued

This lecture is part of an online course on commutative algebra, following the book "Commutative algebra with a view toward algebraic geometry" by David Eisenbud. This lecture continues the discussion of Hensel's lemma. We first use it to find the structure of the group of units of the p-

From playlist Commutative algebra

Video thumbnail

RIngs 22 Hensel's lemma

This lecture is part of an online course on rings and modules. We continue the previous lecture on complete rings by discussing Hensel's lemma for finding roots of polynomials over p-adic rings or over power series rings. We sketch two proofs, by slowly improving a root one digit at a tim

From playlist Rings and modules

Video thumbnail

Hensel's Lemma -- Number Theory 15

Suggest a problem: https://forms.gle/ea7Pw7HcKePGB4my5 Please Subscribe: https://www.youtube.com/michaelpennmath?sub_confirmation=1 Patreon: https://www.patreon.com/michaelpennmath Merch: https://teespring.com/stores/michael-penn-math Personal Website: http://www.michael-penn.net Randolp

From playlist Number Theory v2

Video thumbnail

Hensel's Lemma Number Theory 15

⭐Support the channel⭐ Patreon: https://www.patreon.com/michaelpennmath Merch: https://teespring.com/stores/michael-penn-math My amazon shop: https://www.amazon.com/shop/michaelpenn ⭐my other channels⭐ Main Channel: https://www.youtube.com/michaelpennmath non-math podcast: http

From playlist Number Theory

Video thumbnail

Introduction to number theory lecture 19. Hensel and Newton's method

This lecture is part of my Berkeley math 115 course "Introduction to number theory" For the other lectures in the course see https://www.youtube.com/playlist?list=PL8yHsr3EFj53L8sMbzIhhXSAOpuZ1Fov8 We describe a method due to Hensel and Newton for lifting a solution of an equation mod p t

From playlist Introduction to number theory (Berkeley Math 115)

Video thumbnail

Commutative algebra 50: Hensel's lemma

This lecture is part of an online course on commutative algebra, following the book "Commutative algebra with a view toward algebraic geometry" by David Eisenbud. We describe Hensel's lemma for finding roots of polynomials over complete rings, and give some examples of using it to find wh

From playlist Commutative algebra

Video thumbnail

Algebraic geometry 41: Completions

This lecture is part of an online algebraic geometry course, based on chapter I of "Algebraic geometry" by Hartshorne. It reviews completions of rings and Hensel's lemma, and gives an example of two analytically isomorphic singularities.

From playlist Algebraic geometry I: Varieties

Video thumbnail

The Hero Of Tannenberg - Paul von Hindenburg I WHO DID WHAT IN WW1?

Meet Indy & the Crew at Stow Maries WW1 Aerodrome: http://bit.ly/TGWStowMaries Paul von Hindenburg's military career was already over when World War 1 broke out. He fought in legendary German battles like Königgrätz or Sedan and now was retired. But he returned in 1914 and became a living

From playlist World War 1 Essential Knowledge

Video thumbnail

Introduction to number theory lecture 20. p-adic numbers.

This lecture is part of my Berkeley math 115 course "Introduction to number theory" For the other lectures in the course see https://www.youtube.com/playlist?list=PL8yHsr3EFj53L8sMbzIhhXSAOpuZ1Fov8 We descibe the general case of Hensel's lemma (or Newton's method) for solving equations, a

From playlist Introduction to number theory (Berkeley Math 115)

Video thumbnail

Journées Hénon - 18/21 - Claude Froschlé

Michel Hénon : un patron, un collègue, un ami

From playlist Michel Hénon Memoriam

Video thumbnail

On a conjecture of Poonen and Voloch I: Probabilistic models(...) - Sawin - Workshop 1 - CEB T2 2019

Will Sawin (Columbia University) / 21.05.2019 On a conjecture of Poonen and Voloch I: Probabilistic models for counting rational points on random Fano hypersurfaces Poonen and Voloch have conjectured that almost every degree d Fano hypersur- face in Pn defined over the field of rational

From playlist 2019 - T2 - Reinventing rational points

Video thumbnail

[ANT15] p-adic integers: a primer, and an application (part 1)

The p-adic integers are pretty easy to define, but it's far from obvious what the point of them is, or how we should even think about them. In this video, I describe them as a practical tool: a collection of number systems that are related to the usual integers Z, but where solving equatio

From playlist [ANT] An unorthodox introduction to algebraic number theory

Video thumbnail

Journées Hénon - 11/21 - Fathi Namouni

Michel Hénon's first research article : an improved calculation of the perturbation of stellar velocities

From playlist Michel Hénon Memoriam

Related pages

Leopold Kronecker | Helmut Hasse | Reinhold Strassmann | Mathematics | P-adic number | Hensel's lemma | Number theory | Karl Weierstrass