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Quantum Mechanics for Hamiltonians Defined as Quadratic Forms
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Barry Simon
Language:
English
Published/Copyright:
1971
About this book
This monograph combines a thorough introduction to the mathematical foundations of n-body Schrodinger mechanics with numerous new results.
Originally published in 1971.
The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These editions preserve the original texts of these important books while presenting them in durable paperback and hardcover editions. The goal of the Princeton Legacy Library is to vastly increase access to the rich scholarly heritage found in the thousands of books published by Princeton University Press since its founding in 1905.
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Publishing information
Pages and Images/Illustrations in book
eBook published on:
March 8, 2015
eBook ISBN:
9781400868834
Pages and Images/Illustrations in book
Main content:
262
eBook ISBN:
9781400868834
Keywords for this book
Theorem; Perturbation theory (quantum mechanics); Unitarity (physics); Naturalness (physics); Integral equation; Eigenfunction; Expectation value (quantum mechanics); Eigenvalues and eigenvectors; Quantum mechanics; Fubini's theorem; Analytic Fredholm theorem; Schrödinger equation; Mathematical induction; Bounded operator; Quadratic form; Sign (mathematics); Mathematical physics; Order of integration (calculus); Hilbert space; Interpolation theorem; Orthonormal basis; Equation; Riemann–Stieltjes integral; Variable (mathematics); Fredholm integral equation; Rotational invariance; Classical mechanics; Heisenberg picture; Square-integrable function; Power series; Scattering theory; Sobolev space; Stone's theorem; Differential equation; Holomorphic function; Monotone convergence theorem; Scientific notation; Dimension (vector space); Banach space; Harmonic function; Fourier transform; Cauchy's theorem (geometry); Weak convergence (Hilbert space); Self-adjoint operator; Series (mathematics); Unitary operator; Automorphism; Mandelstam variables; Spectral theorem; Center of mass (relativistic); Sobolev inequality; Bounded set (topological vector space); Meromorphic function; Removable singularity; Support (mathematics); Formal power series; Translational symmetry; Space form; Mathematical proof; Characteristic function (probability theory); Functional calculus; Differential operator; Unit sphere; Linear function; Infimum and supremum; Unbounded operator; Change of variables; Integration by parts; Three-dimensional space (mathematics); Mathematics
Audience(s) for this book
College/higher education;Professional and scholarly;
