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Tag Archives: integral equations
Measure, Lebesgue Integrals and Hilbert Space – Kolmogorov and Fomin
In this post, we will see the book Measure, Lebesgue Integrals and Hilbert Space by A. N. Kolmogorov and S. V. Fomin. About the book: This publication is the second book. of the “Elements of the Theory of Functions and Functional Analysis,” … Continue reading
Posted in books, mathematics, soviet
Tagged fourier series, fubini's theorem, hilbert space, integral equations, jordan measure, L2 space, lebesgue integral, linear functions, mathematics, measurable functions, measure theory, orthogonal functions, rieszfisher theorem, selfadjoint operators, semirings
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Problems and Exercises in Integral Equations – Krasnov, Kiselev, Makarenko
In this post we see yet another problem and solution book in mathematics titled Problems and Exercises in Integral Equations by M. Krasnov, A. Kiselev, G. Makarenko. About the book: As the name suggests the book is about integral equations … Continue reading
Posted in books, mathematics, mir books, mir publishers, problem books
Tagged abel's problem, approximate methods, characteristic numbers, convolution, eigenfunctions, euler integrals, fredholm integral equations, green's functions, integral equations, kernels, laplace transformations, mathematics, problems and solutions, volterra integral equations
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Equations of Mathematical Physics – Bitsadze
We now come to Equations of Mathematical Physics by A. V. Bitsazde. About the book: The present book consists of an introduction and six chapters. The introduction discusses basic notions and definitions of the traditional course of mathematical physics and … Continue reading
Posted in books, mathematics, mir books, mir publishers, physics
Tagged boundary conditions, cauchy riemann system, cauchy's theorem, dirichlet problem, elliptic linear PDE, fredholm theorems, green's function, heat equation, hyperbolic pde, integral equations, laplace equation, linear, mathematical physics, parabolic pde, partial differential equations, pde, poisson firmula, potential function
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