44:11

Inverse Gaussian multiplicative chaos and Conformal welding of independent disks

56:13

Nilpotent maps examples

54:15

Nilpotent basis and Young Tableau

57:43

Nilpotent basis and Jordan blocks

55:15

Generalized eigenspace and Nilpotent

57:27

Caley Hamilton theorem

59:51

Jordan block theorem and Nilpotent

01:01:33

Self adjoint and Normal operators

01:00:42

Normal operators and Complex spectral theorem

01:00:52

Upper triangular complex matrices part 1

01:01:06

Invariant subspaces

01:05:07

Upper triangular complex matrices part 2

01:07:14

Diagonalizability for linear maps

01:17:53

Inverse of linear maps

01:09:11

Coordinate maps and change of basis

55:17

Orthogonal projection

01:13:23

Matrix representation linear map

01:00:56

Inner product

01:03:30

Diagonalizability criterion and inner product

58:26

Diagonalizability and direct sum of eigenspaces

01:08:35

Matrix representation and change of basis

01:26:04

Linear independence and Basis

01:14:19

Subspaces and Subspace criterion

01:34:25

Complex numbers and fields

01:36:50

Space of linear maps, composition and inverse

01:22:00

Existence of basis

01:15:48

Vector space axioms and examples

01:21:33

Vector space properties and examples

01:00:58

Rank nullity dimension theorem

02:16:15

Taylor series and Polynomial Approximation

01:49:49

Closed and Open sets

01:02:37

Linear span

57:38

Kernel and image

01:09:03

Span and Linear independence

51:33

Diagonalization and multiplicity

52:34

Linear map transformations definition

56:43

Signatures of Nilpotent and Young tableau

59:12

Generalized eigenspace

51:36

Diagonalization intro

56:12

Jordan block theorem part I of II

55:51

Convex functions continued

01:54:01

Convex optimization over a simplex part one

02:01:45

Convex functions

01:20:31

Convex optimization over simplex part two

01:07:33

Mean value theorem Implicit Function Theorem mp4

01:55:21

First order condition Multivariable

01:57:26

Lagrange multipliers

01:06:13

Lagrange multipliers and Duality

01:57:38

Karush Kuhn Tucker KKT conditions

01:50:43

Review calculus for optimization

01:22:14

Karush Kuhn Tucker KKT conditions examples and Duality

01:52:43

Augmented Lagrangian method

01:52:32

Duality and Newtons method

54:13

Steepest descent

01:00:15

Conjugate direction methods and Convergence

01:56:56

Conjugate direction methods

55:32

Augmented Langrangian method continued

01:51:09

Calculus of variation first order condition

01:26:42

Calculus of variations Euler-Lagrange

01:50:28

Calculus of variation First variation