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Chapman and Hall/CRC Integral Representations For Spatial Models - Chapman and Hall/CRC

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Description

Integral Representations For Spatial Models of Mathematical Physics: 351 offers a new mathematical theory designed to address a wide range of spatial problems. This text covers essential topics in electrodynamics, particle physics, quantum mechanics, and elasticity theory. By providing a specialized technique for spatial problems, this work serves as a powerful tool for researchers and students, comparable to the role complex analysis plays in solving planar problems. Readers will find a detailed presentation of the book's main analytic tool: a non-harmonic version of hypercomplex analysis developed by the authors. This mathematical framework is applied directly to the boundary value problems found in electrodynamics and elasticity. This volume is part of the Chapman and Hall/CRC Research Notes in Mathematics Series, making it a valuable addition to any academic or professional library focused on advanced mathematical physics.

Key Features

Provides a new mathematical theory for treating spatial problems in electrodynamics, particle physics, quantum mechanics, and elasticity theory.

Introduces a non-harmonic version of hypercomplex analysis as a primary analytic tool for mathematical research.

Offers a powerful technique for solving spatial problems in mathematical physics similar to how complex analysis handles planar problems.

Includes detailed applications of the theory to boundary value problems within the fields of electrodynamics and elasticity.

Part of the respected Chapman and Hall/CRC Research Notes in Mathematics Series for academic study.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
27 June 1996
Listed Since
05 February 2007

Barcode

No barcode data available

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