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Tag Archives: generalized functions
Generalized Analytic Functions – Vekua
In this post, we will see the book Generalized Analytic Functions by I. Vekua. About the book THIS book is concerned with foundations of the general theory of generalized analytic functions and some applications to problems of differential geometry and … Continue reading
Generalized Functions (Vols. 16) – Gelfand, Shilov, Graev, Vilenkin, PyatetskiiShapiro
In this post we will see the six volume set of Generalized Functions by I. M. Gelfand, G. E. Shilov, M. I. Graev, N. Ya. Vilenkin, I. I. PyatetskiiShapiro. About the books The first systematic theory of generalized functions (also … Continue reading
Posted in books, mathematics, soviet
Tagged 2 spaces, analysis, automorphic forms, cauchy problems, complex space, convolution, decomposition, differential equations, differentiation, fields, fourier transforms, general spaces, generalized eigenfunctions, generalized functions, generalized random processes, harmonic analysis, homogeneous spaces, integral geometry, integration, k spaces, kernel theorem, lie groups, linear topological spaces, lorentz group, mathematics, measure, nuclear spaces, number theory, operators, padic fields, paleywiener theorem, partial differential equations, particular types, positive deifinite generalized functions, power series, properties, radon transform, representation theory, rigged hilbert space, rings, s spaces, schwartz spaces, soviet, subgroups, theory, transforms, types spaces, unimodular matrices, uniqueness of solutions
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Equations of Mathematical Physics – Vladimirov
In this post, we will see the book Equations of Mathematical Physics by V. S. Vladimirov. About the book This book examines classical boundary value problems for differentia equations of mathematical physics. Instead of the traditional means of presentation, we … Continue reading
Posted in books, mathematics, physics, soviet
Tagged boundary value problems, cauchy problem, differential equations, dirichlet, dirichlet problem, elliptic equations, fourier method, Fredholm’s Theorems, Functions of Slow Growth, generalized functions, green's function, heat equation, helmholtz equation, HilbertSchmidt Theorem, hyperbolic equations, integral equations, laplace equation, linear differential operators, mathematical physics, newtonian potential, parabolic equations, poisson equations, spherical functions, strumlioville problem, tempered distributions
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Generalized Functions in Mathematical Physics – Vladimirov
In this post we will see the book Generalized Functions in Mathematical Physics by V. S. Vladimirov. About the book: … modern mathematical physics makes extensive use of the latest attainments of mathematics, one of which is the theory of … Continue reading