During the last several years, frames have become increasingly popular; they have appeared in a large number of applications, ...
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This book documents the rich structure of the holomorphic Q functions which are geometric in the sense that they transform ...
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This book documents the rich structure of the holomorphic Q functions which are geometric in the sense that they transform ...
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This volume collects three series of lectures on applications of the theory of Hamiltonian systems, contributed by some of ...
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John J. Benedetto has had a profound influence not only on the direction of harmonic analysis and its applications, but also ...
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John J. Benedetto has had a profound influence not only on the direction of harmonic analysis and its applications, but also ...
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Indiscrete Thoughts gives a glimpse into a world that has seldom been described, that of science and technology as seen through ...
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By bringing together various ideas and methods for extracting the slow manifolds the authors show that it is possible to ...
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The book contains most of the fundamental classical facts about the theory, such as knot diagrams, braid representations, ...
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The book is concerned with the laws of nature and in particular with the laws of physics. The authors discuss three important ...
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Once again KAM theory is committed in the context of nearly integrable Hamiltonian systems. While elliptic and hyperbolic ...
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The book is primarily designed to present both fundamental theoretical and algorithmic aspects of these methods. The description ...
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Multiplicative invariant theory, as a research area in its own right within the wider spectrum of invariant theory, is of ...
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These invited articles by leading researchers in the field explore various aspects of the parallel worlds of function fields ...
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The book opens with a foreword by Herbert B. Keller and lecture notes by Sebius Doedel himself that introduce the basic concepts ...
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Posn(R) and Eisenstein Series provides an introduction, requiring minimal prerequisites, to the analysis on symmetric spaces ...
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A recent trend in the field of Galois theory is to tie the previous theory of curve coverings (mostly of the Riemann sphere) ...
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Projective geometry, and the Cayley-Klein geometries is one of the foundations of algebraic geometry and has many applications ...
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Projective geometry, and the Cayley-Klein geometries is one of the foundations of algebraic geometry and has many applications ...
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Putnam and Beyond takes the reader on a journey through the world of college mathematics, focusing on some of the most important ...
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