9780691084138-0691084130-Foundations of Algebraic Analysis (PMS-37), Volume 37 (Princeton Mathematical Series, 96)

Foundations of Algebraic Analysis (PMS-37), Volume 37 (Princeton Mathematical Series, 96)

ISBN-13: 9780691084138
ISBN-10: 0691084130
Edition: First Edition
Author: Masaki Kashiwara, Tatsuo Kimura, Takahiro Kawai
Publication date: 1986
Publisher: Princeton University Press
Format: Hardcover 269 pages
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Book details

ISBN-13: 9780691084138
ISBN-10: 0691084130
Edition: First Edition
Author: Masaki Kashiwara, Tatsuo Kimura, Takahiro Kawai
Publication date: 1986
Publisher: Princeton University Press
Format: Hardcover 269 pages

Summary

Foundations of Algebraic Analysis (PMS-37), Volume 37 (Princeton Mathematical Series, 96) (ISBN-13: 9780691084138 and ISBN-10: 0691084130), written by authors Masaki Kashiwara, Tatsuo Kimura, Takahiro Kawai, was published by Princeton University Press in 1986. With an overall rating of 3.7 stars, it's a notable title among other books. You can easily purchase or rent Foundations of Algebraic Analysis (PMS-37), Volume 37 (Princeton Mathematical Series, 96) (Hardcover) from BooksRun, along with many other new and used books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.33.

Description

The use of algebraic methods for studying analysts is an important theme in modern mathematics. The most significant development in this field is microlocal analysis, that is, the local study of differential equations on cotangent bundles. This treatise provides a thorough description of microlocal analysis starting from its foundations. The book begins with the definition of a hyperfunction. It then carefully develops the microfunction theory and its applications to differential equations and theoretical physics. It also provides a description of microdifferential equations, the microlocalization of linear differential equations. Finally, the authors present the structure theorems for systems of microdifferential equations, where the quantized contact transformations are used as a fundamental device.

The microfunction theory, together with the quantized contact transformation theory, constitutes a valuable new viewpoint in linear partial differential equations.

Originally published in 1986.

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