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Methods of Modern Mathematical Physics #1

Methods of Modern Mathematical Physics. I: Functional Analysis

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Methods of Modern Mathematical Physics. Functional Analysis by Michael Reed and Barry Simon. 1972 hardcover published by Academic Press.

325 pages, Hardcover

First published January 1, 1972

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About the author

Barry Simon

45 books12 followers
Barry Simon is an eminent American mathematical physicist and the IBM Professor of Mathematics and Theoretical Physics (Emeritus) at Caltech, known for his prolific contributions in spectral theory, functional analysis, and nonrelativistic quantum mechanics (particularly Schrödinger operators), including the connections to atomic and molecular physics. He has authored more than 300 publications on mathematics and physics.

More particularly, his work has focused on broad areas of mathematical physics and analysis covering: quantum field theory, statistical mechanics, Brownian motion, random matrix theory, general nonrelativistic quantum mechanics (including N-body systems and resonances), nonrelativistic quantum mechanics in electric and magnetic fields, the semi-classical limit, the singular continuous spectrum, random and ergodic Schrödinger operators, orthogonal polynomials, and non-selfadjoint spectral theory.

Dr. Simon is a fellow of the American Mathematical Society (2012), a winner of the Henri Poincaré Prize (2012), a winner of the János Bolyai International Mathematical Prize (2015), a winner of the 2016 Steele Prize for Lifetime Achievement, and a winner of the Dannie Heineman Prize for Mathematical Physics (2018).

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Displaying 1 - 4 of 4 reviews
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November 12, 2023
Aparece como ejemplo la función 1/x renormalizada.
((1/x)_+ renormalized)
Es posible interpretar 1/x como una distribución
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23 reviews2 followers
February 22, 2024
Writing a math book is an art form: Reed and Simon are the Michelangelo of said form.
Profile Image for Joe Cole.
169 reviews351 followers
February 6, 2017
Most theorems are rigorously proved, and although the book becomes more and more biased towards mathematical physics (i.e., methods for proving self-adjointness, analysis of spectra and scattering theory, as stated in the section "Three Mathematical Problems in Quantum Mechanics".
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