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Fundamental Solutions of Linear Partial Differential Operators - Theory and Practice (Hardcover, 1st ed. 2015)
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Fundamental Solutions of Linear Partial Differential Operators - Theory and Practice (Hardcover, 1st ed. 2015)
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This monograph provides the theoretical foundations needed for the
construction of fundamental solutions and fundamental matrices of
(systems of) linear partial differential equations. Many
illustrative examples also show techniques for finding such
solutions in terms of integrals. Particular attention is given to
developing the fundamentals of distribution theory, accompanied by
calculations of fundamental solutions. The main part of the book
deals with existence theorems and uniqueness criteria, the method
of parameter integration, the investigation of quasihyperbolic
systems by means of Fourier and Laplace transforms, and the
representation of fundamental solutions of homogeneous elliptic
operators with the help of Abelian integrals. In addition to
rigorous distributional derivations and verifications of
fundamental solutions, the book also shows how to construct
fundamental solutions (matrices) of many physically relevant
operators (systems), in elasticity, thermoelasticity,
hexagonal/cubic elastodynamics, for Maxwell's system and others.
The book mainly addresses researchers and lecturers who work with
partial differential equations. However, it also offers a valuable
resource for students with a solid background in vector calculus,
complex analysis and functional analysis.
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