10:15"Half Cauchy" Sequences are convergent | convergence test
A 10-minute video from Young Measures: “"Half Cauchy" Sequences are convergent | convergence test”.
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10:15
16:501. Triple Integral Practice Exercise
A 17-minute video from Young Measures: “1. Triple Integral Practice Exercise”.
19:4010. Integrating Scalars Functions on Surfaces
A 20-minute video from Young Measures: “10. Integrating Scalars Functions on Surfaces”.
10:3111. Area of Parameterized Surfaces
A 11-minute video from Young Measures: “11. Area of Parameterized Surfaces”.
10:5312. Integrating Vectors on Surfaces — Flux
A 11-minute video from Young Measures: “12. Integrating Vectors on Surfaces — Flux”.
15:1313. Stoke’s Theorem
A 15-minute video from Young Measures: “13. Stoke’s Theorem”.
8:5714. Stoke’s Theorem Example
A 9-minute video from Young Measures: “14. Stoke’s Theorem Example”.
12:5015. Divergence Theorem
A 13-minute video from Young Measures: “15. Divergence Theorem”.
13:192. Triple Integral in Spherical Ccordinates
A 13-minute video from Young Measures: “2. Triple Integral in Spherical Ccordinates”.
19:203. Path Integrals
A 19-minute video from Young Measures: “3. Path Integrals”.
12:224. Path Integrals and Vector Fields
A 12-minute video from Young Measures: “4. Path Integrals and Vector Fields”.
19:105. Gradient Vector Fields, Path Independence
A 19-minute video from Young Measures: “5. Gradient Vector Fields, Path Independence”.
37:446. Green’s Theorem
A 38-minute video from Young Measures: “6. Green’s Theorem”.
23:397. Green’s Theorem to Compute Area
A 24-minute video from Young Measures: “7. Green’s Theorem to Compute Area”.
7:278. What is a Surface? Three Answers.
A 7-minute video from Young Measures: “8. What is a Surface? Three Answers.”.
17:55A geometric proof of an integral inequality
A 18-minute video from Young Measures: “A geometric proof of an integral inequality”.
12:28A metric property of density points
A 12-minute video from Young Measures: “A metric property of density points”.
17:28A nice limit problem | sequences, exponential
A 17-minute video from Young Measures: “A nice limit problem | sequences, exponential”.
15:17Absolute Continuity and Integration—Lecture 3
A 15-minute video from Young Measures: “Absolute Continuity and Integration—Lecture 3”.
8:46Absolute Continuity of Measures and BV -- Bonus Video 1
A 9-minute video from Young Measures: “Absolute Continuity of Measures and BV -- Bonus Video 1”.
13:15Absolute Continuity of Newtonian Sobolev Functions on Rectifiable Paths-Lecture 18
A 13-minute video from Young Measures: “Absolute Continuity of Newtonian Sobolev Functions on Rectifiable Paths-Lecture 18”.
18:58Absolute Continuity on Curves — Lecture 5
A 19-minute video from Young Measures: “Absolute Continuity on Curves — Lecture 5”.
14:58Absolute Continuity--Lecture 2
A 15-minute video from Young Measures: “Absolute Continuity--Lecture 2”.
7:53An interesting trigonometric limit problem | sequences, sine function
A 8-minute video from Young Measures: “An interesting trigonometric limit problem | sequences, sine function”.
16:12Are Lipschitz Functions Sobolev? — Lecture 14
A 16-minute video from Young Measures: “Are Lipschitz Functions Sobolev? — Lecture 14”.
20:09Area Formula - Geometric Measure Theory
A 20-minute video from Young Measures: “Area Formula - Geometric Measure Theory”.
23:34Area Formula Corollaries
A 24-minute video from Young Measures: “Area Formula Corollaries”.
22:22Area Formula for C1 maps
A 22-minute video from Young Measures: “Area Formula for C1 maps”.
18:36Basic notions in metric spaces | geodesic, Lipschitz, isometry, curves
Intro
A 19-minute video from Young Measures: “Basic notions in metric spaces | geodesic, Lipschitz, isometry, curves”.
22:55Binary Tree vs All Finite Subsets of N
A 23-minute video from Young Measures: “Binary Tree vs All Finite Subsets of N”.
6:25Borel sets are measurable w.r.t. Hausdorff measure on metric spaces
A 6-minute video from Young Measures: “Borel sets are measurable w.r.t. Hausdorff measure on metric spaces”.
36:04C^1 Approximation of Lipschitz Maps
A 36-minute video from Young Measures: “C^1 Approximation of Lipschitz Maps”.
8:09Can self-maps of compact spaces increase distances? 1/2
A 8-minute video from Young Measures: “Can self-maps of compact spaces increase distances? 1/2”.
8:03Can self-maps of compact spaces increase distances? 2/2
A 8-minute video from Young Measures: “Can self-maps of compact spaces increase distances? 2/2”.
13:08Cantor Diamonds - Poincare Inequality
A 13-minute video from Young Measures: “Cantor Diamonds - Poincare Inequality”.
27:30Cantor Function Construction
A 28-minute video from Young Measures: “Cantor Function Construction”.