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Tag Archives: eigenvalues
Potential Theory and Its Application to Basic Problems of Mathematical Physics – Günter
In this post, we will see the book Potential Theory and Its Application to Basic Problems of Mathematical Physics by N. M. Günter. About the book The present book is the translation of N. M. Günter’s monograph “La théorie du … Continue reading
Posted in books
Tagged applications, boundary value problems, differential equations, dirichlet problem, eigenfunctions, eigenvalues, gauss formula, gauss integral, green's functions, heat problem, mathematical physics, mathematics, neumann problem, newtonian potential, nuemann problem, physics, poisson equation, potential theory, robin problem, solutions, stokes formula
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Lectures in Geometry – Semester 2 Linear Algebra and Differential Geometry – Postnikov
In this post, we will see the book Lectures in Geometry – Semester 2 Linear Algebra and Differential Geometry by M. Postnikov. This book is the first one of a five part Lectures in Geometry series. So far we have … Continue reading
Posted in books, mathematics, mir books, mir publishers, soviet
Tagged adjoint operators, angles on a surface, annulet, bilinear functionals, Cartan's divisibility theorem, centroaffine transformations, Complexification of a linear operator, conjugate space, Developables, Diffeomorphisms, dual space, eigenfunctions, eigenvalues, euclidean point spaces, euclidean spaces, Frenet’s formulas, gauss theorem, gradients derivatives, graphs of functions, Grassman algebra, Hamilton’s symbolic vector, hyperplanes, hypersurface, indicatrix of dupin, isometries, jacobi theorem, KroneckerCapelli theorem, linear operators, Matrix rank theorem, Multiplication of tensors, Multivector rank theorem, multivectors, normal vector, Plücker relations, principal curvatures, projections, projective space, quadratic forms, regular surfaces, selfadjoint operators, skewHermitian operators., Skewsymmetric Hermitian operators., smooth functions, tangential plane, tensors, three dimensional, Unitary matrices, unitary spaces, vector analysis, vector fields, vector spaces, Vector subspaces, Weingarten's derivation
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Computational Mathematics – Demidov, Maron
In this post, we will see the bookComputational Mathematics by B. P. Demidovich and I. A. Maron. About the book The basic aim of this book is to give as far as possible a systematic and modern presentation of the most important … Continue reading
Posted in books, computers, mathematics, mir books, mir publishers
Tagged approximate differentiation, approximate methods, approximate numbers, computing methods, continued fractio, continued fractions, convergence, eigenvalues, eigenvectors, error estimates, eulermaclaurin formula, functions, graphical integration, integration of functions, interation, interpolation of functions, linear vector space, matrix algebra, mir books, monte carlo method, newton's method, quadrature formula, roots, systems of linear equations
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Linear Algebra: Problems Book – Ikramov
In this post, we will see the book Linear Algebra: Problems Book by H. D. Ikramov. This is the associated problem book for the Linear Algebra by V. V. Voyevodin which we saw in the last post. About the book: … Continue reading
Posted in books, mathematics, mir books, mir publishers, problem books
Tagged basis, bilinear forms, determinants, eigenfunctions, eigenvalues, hermitian operators, linear algebra, linear operators, mathematics, matrices, mir books, mir publishers, orthogonal, problems and solutions, second order curves, structure, systems of linear equations, unitary operators, unitary space operators, vector spaces
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Linear Algebra – Voyevodin
In this post, we will see the book Linear Algebra by V. V. Voyevodin. The associated problem book by by H. D. Ikramov can be seen here. About the book: This textbook is a comprehensive united course in linear algebra and analytic geometry … Continue reading