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Professor Arnold is a prolific and versatile mathematician who has done striking work in differential equations and geometrical aspects of analysis. In this volume are collected seven... Læs mere
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In recent years there has been a remarkable growth of interest in discrete integrable systems. Connections have been made with other topics such as... Læs mere
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In recent years nonlinear Perron–Frobenius theory has grown into a beautiful subject with significant applications. This self-contained introduction to the topic is... Læs mere
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This book presents various integral expansions related to the Mehler–Fock and Mehler–Fock type transforms involving spherical harmonics, namely, Legendre, associated Legendre, generalized associated Legendre, non-periodic Legendre and associated Legendre functions.
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A comprehensive review of the Kurzweil-Henstock integration process on the real line and in higher... Læs mere
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This book contains twenty four papers, presented at the conference on Volterra and Functional Differential Equations held in Virginia in 1981, on various topics, including Liapunov stability, Volterra equations, integral equations, and functional differential equations.
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This two-volume text in harmonic analysis is appropriate for advanced undergraduate students with a strong background in mathematical analysis and for... Læs mere
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The authors present the state of the art in fast multiscale methods, from traditional numerical methods to the recently developed wavelet-based... Læs mere
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The powerful and far-reaching concept of reversibility is treated for the first time in book form. The authors establish basic principles of reversibility and... Læs mere
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This volume contains a selection of survey articles and original research papers concerned with the rigorous mathematical theory of fluid mechanics, written by... Læs mere
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Originally published in 1926, this book was written to provide mathematical and scientific students with an introduction to the subject of integral calculus. The text was... Læs mere
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Originally published in 1936, this book was written with the intention of preparing candidates for the Higher Certificate Examinations. The text was created to bridge the gap between introductions to differential and integral calculus and advanced textbooks on the subject.