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Presenting research from more than 30 international authorities, this reference provides a complete arsenal of tools and theorems to analyze systems of hyperbolic partial differential equations. The authors investigate a wide variety of problems in areas such as thermodynamics, electromagnetics, fluid dynamics, differential geometry, and topology. Renewing thought in the field of mathematical physics, Hyperbolic Differential Operators defines the notion of pseudosymmetry for matrix symbols of order zero as well as the notion of time function. Surpassing previously published material on the topic, this text is key for researchers and mathematicians specializing in hyperbolic, Schrödinger, Einstein, and partial differential equations; complex analysis; and mathematical physics.
This volume investigates the analytical complexities and theoretical frameworks governing systems of hyperbolic partial differential equations. Edited by Jean Vaillant and Vincenzo Ancona, the text compiles research from over 30 international experts to establish a rigorous mathematical foundation for addressing problems in fields ranging from thermodynamics to differential geometry. The authors introduce advanced concepts such as pseudosymmetry for matrix symbols of order zero and the formal definition of time functions to advance the study of mathematical physics.
What You Will Find
Experts recognize this collection as a specialized reference for researchers and mathematicians working in high-level theoretical physics. The text is noted for its technical density and its role in providing a comprehensive set of tools for complex analytical problems.
Page Count:
388
Publication Date:
2003-01-01
Publisher:
Taylor & Francis, Inc.
ISBN-10:
0203911148
ISBN-13:
9780203911143
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