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Tag Archives: spherical functions
Partial Differential Equations of Mathematical Physics – Sobolev
In this post, we will see the book Partial Differential Equations of Mathematical Physics – S. L. Sobolev. About the book The classical partial differential equations of mathematical physics, formulated and intensively studied by the great mathematicians of the nineteenth … Continue reading
Posted in books, mathematics, physics
Tagged boundary value problems, d’Alembert's Method, differential equations, dirichlet problem, equation of heat conduction, fourier series, fouriers method, green's formula, hadamard's example, integral equations, laplace's equation, lebesgue integration, mathematical physics, method of separation of variables, Ostrogradski’s Formula, physics, poisson's equation, potential problems, riemann's method, soviet, spherical functions, vibrations
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A Course of Higher Mathematics (Vols. 1 – 5) – Smirnov
In this post, we will see the six volume A Course of Higher Mathematics by V. I. Smirnov. About the Course Volume I Elementary Calculus is primarily concerned with differential and integral calculus. Particular emphasis is given to functional relationships … Continue reading
Posted in books, mathematics, physics, soviet
Tagged algebra, applied mathematics, bessel function, calculus, calculus of variation, classical field theory, complex integration, complex numbers, determinants, differential calculus, differential equations, elliptic functions, field theory, fractional functions, functional analysis, functions, Functions of Several Variables, hermitian polynomials, integral equations, integration, laguerre polynomials, line integrals, linear algebra, linear differential equations, linear transfor, linear transformations, mathematical physics, multiple integrals, partial differential equations, quadratic forms, seies, special functions, spherical functions, theory of groups, theory of integral equations, theory of limits, vector analysis
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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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