This classic text reads as well now as it did 15 yearsago when I read it as graduate student. Should be accessibleto better undergraduates but everyone interested in mathematicscan take pleasure in this presentation of a wide variety of topicsin basic Fourier theory together with interesting applica
Integrable Systems (Mathematics and Statistics)
β Scribed by Ahmed Lesfari
- Publisher
- Wiley-ISTE
- Year
- 2022
- Tongue
- English
- Leaves
- 336
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
This book illustrates the powerful interplay between topological, algebraic and complex analytical methods, within the field of integrable systems, by addressing several theoretical and practical aspects. Contemporary integrability results, discovered in the last few decades, are used within different areas of mathematics and physics.
Integrable Systems incorporates numerous concrete examples and exercises, and covers a wealth of essential material, using a concise yet instructive approach. This book is intended for a broad audience, ranging from mathematicians and physicists to students pursuing graduate, Masters or further degrees in mathematics and mathematical physics. It also serves as an excellent guide to more advanced and detailed reading in this fundamental area of both classical and contemporary mathematics.
π SIMILAR VOLUMES
This is the most complete reliability book that I have seen. It is appropriate as both a textbook and a reference. It is well-written and easy to understand. I highly recommend this book for anybody interested in learning reliability theory.
<p>The articles in this volume are an outgrowth of a colloquium "Systemes Integrables et Feuilletages," which was held in honor of the sixtieth birthday of Pierre Molino.<BR><BR>The topics cover the broad range of mathematical areas which were of keen interest to Molino, namely, integral systems and
This book contains lectures given at the Institute for Scientific Interchange (I.S.I., Turin) in 1983 β 1984 on the exact solution of the 8-vertex and related models and extensions of the Baxter model to 3 dimensions.