Udemy - Linear Algebra and Geometry 3

3. More problem solving; spaces different from R^n/5. In the space of polynomials, Problem 5.mp4

3. More problem solving; spaces different from R^n/1. Eigendecomposition, Problem 1.mp4

3. More problem solving; spaces different from R^n/4. Powers and roots, Problem 4.mp4

3. More problem solving; spaces different from R^n/2. Eigendecomposition, Problem 2.mp4

2. Geometrical operators in the plane and in the 3-space/12. Spectral decomposition, Geometrical illustration, Problem 8.mp4

7. Inner product as a generalization of dot product/14. Gram matrix, Problem 3.mp4

2. Geometrical operators in the plane and in the 3-space/7. Problem 5 Projection in the 3-space.mp4

9. Projections and Gram–Schmidt process in various inner product spaces/4. Orthonormal sets of continuous functions, Problem 1.mp4

14. The Grand Finale Singular Value Decomposition and Pseudoinverses/9. More new facts about AT A six equivalent statements.mp4

3. More problem solving; spaces different from R^n/7. In the space of matrices, Problem 7.mp4

2. Geometrical operators in the plane and in the 3-space/6. Problem 4 Projection in the 3-space.mp4

5. Recurrence relations, dynamical systems, Markov matrices/12. Steady-state vector (equilibrium vector), Problem 7.mp4

3. More problem solving; spaces different from R^n/3. Powers and roots, Problem 3.mp4

8. Norm, distance, angles, and orthogonality in inner product spaces/9. Cauchy-Schwarz inequality, proof 1.mp4

12. Quadratic forms and their classification/17. Quadratic surfaces, shortest distance, Problem 8.mp4

11. Diagonalization of symmetric matrices/17. Pos and neg definite matrices, semidefinite and indefinite matrices, Problem 9.mp4

11. Diagonalization of symmetric matrices/5. Eigenvalues for a (real) symmetric matrix are real.mp4

14. The Grand Finale Singular Value Decomposition and Pseudoinverses/7. SVD, reduced singular value decomposition, Problem 1.mp4

14. The Grand Finale Singular Value Decomposition and Pseudoinverses/6. Singular value decomposition with proof and geometric interpretation.mp4

12. Quadratic forms and their classification/1. The correspondence between quadratic forms and symmetric matrices is 1-to-1.mp4

4. Intermezzo isomorphic vector spaces/12. Vector spaces, fields, rings, Problem 5.mp4

5. Recurrence relations, dynamical systems, Markov matrices/4. Systems of difference equations, Problem 1.mp4

4. Intermezzo isomorphic vector spaces/4. A necessary condition for isomorphic vector spaces.mp4

8. Norm, distance, angles, and orthogonality in inner product spaces/10. Cauchy-Schwarz inequality, proof 2.mp4

9. Projections and Gram–Schmidt process in various inner product spaces/13. Gram-Schmidt in IP spaces, Problem 7.mp4

4. Intermezzo isomorphic vector spaces/11. Vector spaces, fields, rings, Problem 4.mp4

6. Solving systems of linear ODE, and solving higher order ODE/10. Another way of looking at the same problem.mp4

9. Projections and Gram–Schmidt process in various inner product spaces/9. Orthogonal projections on subspaces of an IP space, Problem 4.mp4

11. Diagonalization of symmetric matrices/1. The link between symmetric matrices and quadratic forms, Problem 1.mp4

5. Recurrence relations, dynamical systems, Markov matrices/5. Systems of difference equations, Problem 2.mp4

7. Inner product as a generalization of dot product/13. Matrix inner products on R^n, Problem 2.mp4

14. The Grand Finale Singular Value Decomposition and Pseudoinverses/5. ON-bases containing only eigenvectors of certain matrix products.mp4

12. Quadratic forms and their classification/13. Different roles of symmetric matrices (back to Videos 150 and 168), Problem.mp4

5. Recurrence relations, dynamical systems, Markov matrices/9. Higher order difference equations, Problem 6.mp4

7. Inner product as a generalization of dot product/12. Quadratic forms and how to read them.mp4

2. Geometrical operators in the plane and in the 3-space/5. Problem 3 Symmetry in the 3-space.mp4

4. Intermezzo isomorphic vector spaces/9. Isomorphic spaces Problem 3.mp4

10. Min-max problems, best approximations, and least squares/5. Min-max, Problem 4.mp4

5. Recurrence relations, dynamical systems, Markov matrices/7. Higher order difference equations, Problem 4.mp4

10. Min-max problems, best approximations, and least squares/6. Min-max, Problem 5.mp4

8. Norm, distance, angles, and orthogonality in inner product spaces/19. Triangle inequality in inner product spaces.mp4

10. Min-max problems, best approximations, and least squares/2. Min-max, Problem 1.mp4

11. Diagonalization of symmetric matrices/12. Orthogonal diagonalization, Problem 4.mp4

14. The Grand Finale Singular Value Decomposition and Pseudoinverses/11. Pseudoinverse, Problem 3.mp4

12. Quadratic forms and their classification/11. Classification of curves, Problem 4.mp4

8. Norm, distance, angles, and orthogonality in inner product spaces/23. Generalized Theorem of Pythagoras, Problem 10.mp4

3. More problem solving; spaces different from R^n/6. In the space of polynomials, Problem 6.mp4

5. Recurrence relations, dynamical systems, Markov matrices/15. Markov matrices, Problem 10, Election.mp4

5. Recurrence relations, dynamical systems, Markov matrices/8. Higher order difference equations, Problem 5.mp4

6. Solving systems of linear ODE, and solving higher order ODE/5. The method.mp4