(ML 19.2) Existence of Gaussian processes
Statement of the theorem on existence of Gaussian processes, and an explanation of what it is saying.
From playlist Machine Learning
Distance point and plane the Lagrange way
In this video, I derive the formula for the distance between a point and a plane, but this time using Lagrange multipliers. This not only gives us a neater way of solving the problem, but also gives another illustration of the method of Lagrange multipliers. Enjoy! Note: Check out this vi
From playlist Partial Derivatives
Proof of Lemma and Lagrange's Theorem
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Proof of Lemma and Lagrange's Theorem. This video starts by proving that any two right cosets have the same cardinality. Then we prove Lagrange's Theorem which says that if H is a subgroup of a finite group G then the order of H div
From playlist Abstract Algebra
Second Order Recurrence Formula (1 of 3: Prologue - considering the old course)
More resources available at www.misterwootube.com
From playlist Further Proof by Mathematical Induction
1966-2016 : 50 ans de mathématiques
Film documentaire sur l'histoire du bâtiment de l'Institut Fourier.
From playlist 50 ans du bâtiment Institut Fourier
Theory of numbers: Gauss's lemma
This lecture is part of an online undergraduate course on the theory of numbers. We describe Gauss's lemma which gives a useful criterion for whether a number n is a quadratic residue of a prime p. We work it out explicitly for n = -1, 2 and 3, and as an application prove some cases of Di
From playlist Theory of numbers
https://www.math.ias.edu/files/media/agenda.pdf More videos on http://video.ias.edu
From playlist Mathematics
Solve a Bernoulli Differential Equation Initial Value Problem
This video provides an example of how to solve an Bernoulli Differential Equations Initial Value Problem. The solution is verified graphically. Library: http://mathispower4u.com
From playlist Bernoulli Differential Equations
We finally get to Lagrange's theorem for finite groups. If this is the first video you see, rather start at https://www.youtube.com/watch?v=F7OgJi6o9po&t=6s In this video I show you how the set that makes up a group can be partitioned by a subgroup and its cosets. I also take a look at
From playlist Abstract algebra
Convolution Theorem: Fourier Transforms
Free ebook https://bookboon.com/en/partial-differential-equations-ebook Statement and proof of the convolution theorem for Fourier transforms. Such ideas are very important in the solution of partial differential equations.
From playlist Partial differential equations
F. Loray - Painlevé equations and isomonodromic deformations II (Part 2)
Abstract - In these lectures, we use the material of V. Heu and H. Reis' lectures to introduce and study Painlevé equations from the isomonodromic point of view. The main objects are rank 2 systems of linear differential equations on the Riemann sphere, or more generally, rank 2 connection
From playlist Ecole d'été 2019 - Foliations and algebraic geometry
The Bernstein Sato polynomial: Introduction
This is the first of three talks about the Bernstein-Sato polynomial. The second talk should appear at https://youtu.be/FAKzbvDm-w0 on Dec 22 5:00am PST We define the Bernstein-Sato polynomial of a polynomial in several complex variables, and show how it can be used to analytically con
From playlist Commutative algebra
Solve a Bernoulli Differential Equation (Part 2)
This video provides an example of how to solve an Bernoulli Differential Equation. The solution is verified graphically. Library: http://mathispower4u.com
From playlist Bernoulli Differential Equations
F. Loray - Painlevé equations and isomonodromic deformations II (Part 3)
Abstract - In these lectures, we use the material of V. Heu and H. Reis' lectures to introduce and study Painlevé equations from the isomonodromic point of view. The main objects are rank 2 systems of linear differential equations on the Riemann sphere, or more generally, rank 2 connection
From playlist Ecole d'été 2019 - Foliations and algebraic geometry
Interventions courtes - les anciens partagent leurs souvenirs
- Bernard Malgrange - Yves Colin de Verdière - Liane Valère - Patrick Witomski - Raoul Robert - Jacques Gasqui
From playlist 50 ans du bâtiment Institut Fourier
7 - La théorie de Galois différentielle, des origines à nos jours
Orateur(s) : B. Malgrange Public : Tous Date : mercredi 26 octobre Lieu : Institut Henri Poincaré
From playlist Colloque Evariste Galois
Math 031 Spring 2018 043018 Lagrange Remainder Theorem
Definition of Taylor polynomial; of remainder (error). Statement of Lagrange Remainder Theorem. Example.
From playlist Course 3: Calculus II (Spring 2018)
F. Loray - Painlevé equations and isomonodromic deformations II (Part 1)
Abstract - In these lectures, we use the material of V. Heu and H. Reis' lectures to introduce and study Painlevé equations from the isomonodromic point of view. The main objects are rank 2 systems of linear differential equations on the Riemann sphere, or more generally, rank 2 connection
From playlist Ecole d'été 2019 - Foliations and algebraic geometry