Все публикации

0:43:10

Complex variables. Lecture #2. Cauchy-Goursat Theorem.

0:49:45

Complex variables. Lecture #1. Parametrized curves, contour integrals.

0:28:13

PDE. Lecture #7. Quasilinear equations. Method of characteristics.

0:23:27

PDE. Lecture #5. Linear homogeneous equation in two independent variables.

0:28:35

PDE. Lecture #8. Quasi-linear equations. Cauchy problem.

0:27:12

PDE. Lecture #6. Linear Homogeneous equations: Characteristics & Integral surfaces.

0:32:46

PDE. Lecture 4A. Derivation of the heat equation

0:28:49

PDE. Lecture A1. Auxiliary Material for Derivation of PDE Models

0:30:52

PDE. Lecture #31. Weak Solution to the Dirichlet Problem for Poisson’s Equation

0:28:49

PDE. Lecture #30. Introduction to Sobolev Spaces. Part IV

0:26:37

PDE. Lecture #29. Introduction to Sobolev Spaces. Part III

0:28:58

PDE. Lecture #28. Introduction to Sobolev spaces. Part II

0:33:09

PDE. Lecture #27. Introduction to Sobolev spaces. Part 1

0:23:16

PDE. Lecture #26. The Harnack convergence theorem

0:20:37

PDE. Lecture #25. Analyticity of harmonic functions. Part II.

0:28:39

PDE. Lecture #24. Analyticity of harmonic functions. Part I.

0:54:07

PDE. Lecture #23. Green’s Function for a ball. Poisson’s integral formula. Harnack's inequality.

0:39:26

Complex variables. Lecture #12. Applications of residue theory: evaluation of improper integrals.

0:34:27

PDE. Lecture #22. Subharmonic functions.

0:51:30

Complex variables. Lecture #11. Residue theory.

0:35:13

PDE. Lecture #21. Green’s Function for Laplacian.

0:33:19

Complex variables. Lecture #6. Sequences and series.

0:21:43

PDE. Lecture #20. The maximum principle.

0:26:09

PDE. Lecture #4. The Transport Equation.