| SES # | TOPICS |
|---|---|
| 1 | Introduction |
| 2 | Matrix Jacobians (the 2x2 case) |
| 3 | Matrix Jacobians (the 2x2 case) (cont.) |
| 4 | Matrix Jacobians (the 3x3 case) |
| 5 | Matrix Jacobians and Spherical Coordinates |
| 6 | Matrix Jacobians with Wedge Products |
| 7 | Mechanics of Wedging |
| 8 | Plucker Coordinates |
| 9 | Jacobians of Matrix Factorizations |
| 10 | Jacobians of Matrix Factorizations (cont.) |
| 11 | Householder Transformations and the Stiefel Manifold |
| 12 | The Cauchy-Binet Theorem |
| 13 | Matrix Jacobians Interpreted Using the Cauchy-Binet Theorem |
| 14 | Telatar’s Paper and the Cauchy-Binet Theorem |
| 15 | Level Densities and the Cauchy-Binet Theorem |
| 16 | Orthogonal Polynomials |
| 17 | Matrix Integrals and Orthogonal Polynomials |
| 18 | Hypergeometric Functions of Matrix Arguments |
| 19 | Hypergeometric Functions of Matrix Arguments (cont.) |
| 20 | Computing Multivariate Orthogonal Polynomials Symbolically |
| 21 | Random Matrix Theory and Wireless Communications - I |
| 22 | Random Matrix Theory and Wireless Communications - II |
| 23 | Random Matrix Theory and Wireless Communications - III |
| 24 | Projects |
| 25 | Projects (cont.) |
| 26 | Projects (cont.) |
| 27 | Projects (cont.) |
| 28 | Advances and Open Research Areas in Random Matrix Theory |
Calendar
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Spring
2004
Level
Course Info
Instructors
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As Taught In
Spring
2004
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Topics
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notes
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grading
Projects with Examples