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Book Categories |
| Preface | ||
| Contributors | ||
| 1 | Proof of the Yamabe conjecture, without the positive mass theorem, for locally conformally flat manifolds | 1 |
| 2 | Einstein-Hermitian metrics on non-compact Kahler manifolds | 27 |
| 3 | Stability of vector bundles on surfaces and curves | 35 |
| 4 | Magnetic monopoles and topology | 51 |
| 5 | Kawamata-Viehweg vanishing theorem for compact Kahler manifolds | 59 |
| 6 | Morse theory and Thom-Gysin exact sequence | 69 |
| 7 | Yang-Mills connections of homogeneous bundles II | 79 |
| 8 | Non-trivial harmonic spinors on certain algebraic surfaces | 85 |
| 9 | Cohomology on symmetric products, syzygies of canonical curves, and a theorem of Kempf | 89 |
| 10 | Self-dual manifolds and hyperbolic geometry | 99 |
| 11 | Stability and Einstein-Kahler metric of a quartic del Pezzo surface | 133 |
| 12 | Geometric classification of Z[subscript 2]-commutative algebras of super differential operators | 161 |
| 13 | Relative bounds for Fano varieties of the second kind | 181 |
| 14 | Monopoles and Nahm's equations | 193 |
| 15 | Existence of infinitely many solutions of a conformally invariant elliptic equation | 213 |
| Index | 223 |
| Price | Condition | Delivery | Seller | Action |
| $175.95 | Digital |
| WonderClub |
Jeffrey Cheslic
reviewed Einstein Metrics and Yang-Mills Connections, Vol. 145 on January 24, 2015
Einstein Metrics and Yang-Mills Connections
If queried, the mathematician that does not work in statistics will most likely not feel that there is a need for a separate course in matrices applied to statistics. There is no doubt that statisticians need to know a great deal about matrices, so the question comes down to whether the traditional math courses in linear algebra are sufficient. In either case, it is still of benefit to have one source that statisticians can consult as a reference for problems with matrices and this book can serve as that source.
Mathematicians with little experience in statistics will have no difficulty in understanding the contents of the book, as nearly all of it is mathematical rather than statistical in nature. The first three chapters are:
*) A review of elementary matrix algebra.
*) Vector spaces.
*) Eigenvalues and eigenvectors.
With the exception of ten pages devoted to random vectors in chapter 1, there were few major items gleaned from statistics. They could serve as the first three chapters of any book on matrix operations. While the remaining chapters do contain more statistical concepts, the overwhelming majority of the material does not involve problems in statistics. There are a large number of problems at the end of the chapters and solutions are not provided.
The remaining chapters are:
*) Matrix factorizations and matrix norms.
*) Generalized inverses.
*) Systems of linear equations.
*) Partitioned matrices.
*) Special matrices and matrix products.
*) Matrix derivatives and related topics.
*) Some special topics related to quadratic forms.
The level of difficulty is within the reach of an advanced undergraduate, although it was written for graduate students in statistics. In my opinion, previous experience in statistics would be helpful, but not required for a reader to understand the material. If you are looking for a book on matrix operations, this one will serve your purpose, independent of whether your focus is on statistics.
Published in Journal of Recreational Mathematics, reprinted with permission and this review appears on Amazon.
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