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.
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