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Tag Archives: self-adjoint operators
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, Kronecker-Capelli 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, self-adjoint operators, skew-Hermitian operators., Skew-symmetric 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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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, riesz-fisher theorem, self-adjoint operators, semirings
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