Mathematical Problems in Quantum Physics

Author:   Federico Bonetto ,  David Borthwick ,  Evans Harrell ,  Michael Loss
Publisher:   American Mathematical Society
ISBN:  

9781470436810


Pages:   336
Publication Date:   01 October 2018
Format:   Paperback
Availability:   In Print   Availability explained
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Mathematical Problems in Quantum Physics


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Overview

This volume contains the proceedings of the QMATH13: Mathematical Results in Quantum Physics conference, held from October 8-11, 2016, at the Georgia Institute of Technology, Atlanta, Georgia. In recent years, a number of new frontiers have opened in mathematical physics, such as many-body localization and Schrodinger operators on graphs. There has been progress in developing mathematical techniques as well, notably in renormalization group methods and the use of Lieb-Robinson bounds in various quantum models. The aim of this volume is to provide an overview of some of these developments. Topics include random Schrodinger operators, many-body fermionic systems, atomic systems, effective equations, and applications to quantum field theory. A number of articles are devoted to the very active area of Schrodinger operators on graphs and general spectral theory of Schrodinger operators. Some of the articles are expository and can be read by an advanced graduate student.

Full Product Details

Author:   Federico Bonetto ,  David Borthwick ,  Evans Harrell ,  Michael Loss
Publisher:   American Mathematical Society
Imprint:   American Mathematical Society
Weight:   0.485kg
ISBN:  

9781470436810


ISBN 10:   1470436817
Pages:   336
Publication Date:   01 October 2018
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   In Print   Availability explained
This item will be ordered in for you from one of our suppliers. Upon receipt, we will promptly dispatch it out to you. For in store availability, please contact us.

Table of Contents

R. L. Frank, P. T. Nam, and H. Van Den Bosch, A short proof of the ionization conjecture in Muller theory M. Porta, Mean field dynamics of interacting fermionic systems H. Abdul-Rahman, R. Sims, and G. Stolz, Correlations in disordered quantum harmonic oscillator systems: The effects of excitations and quantum quenches J. Z. Imbrie, The lattice Anderson model with discrete disorder V. Mastropietro, Interacting fermions with quasi-random disorder M. Correggi, D. Lundholm, and N. Rougerie, Local density approximation for almost-bosonic anyons B. Nachtergaele, R. Sims, and A. Young, Lieb-Robinson bounds, the spectral flow, and stability of the spectral gap for lattice fermion systems J. Bolte and G. Garforth, Solvable models of interacting $n$-particle systems on quantum graphs R. Band and A. J. Krueger, Nonlinear Sturm oscillation: From the interval to a star C. Cacciapuoti, Existence of the ground state for the NLS with potential on graphs V. Rabinovich, Fredholm theory of differential operators on periodic graphs P. Exner and V. Lotoreichik, Optimization of the lowest eigenvalue for leaky star graphs V. Bruneau and G. Raikov, Local eigenvalue asymptotics of the perturbed Krein Laplacian P. von Soosten and S. Warzel, Singular spectrum and recent results on hierarchical operators D. Auckly and P. Kuchment, On Parseval frames of exponentially decaying composite Wannier functions M. Ballesteros, N. Crawford, M. Fraas, J. Frohlich, and B. Schubnel, Non-demolition measurements of observables with general spectra P. Naaijkens, Subfactors and quantum information theory R. Dick, Dressing up for length gauge: Mathematical aspects of a debate in quantum optics A. Joye and M. Merkli, Random phase infinite coherent states: Construction and dynamics M. Merkli, Effective evolution of open dimers.

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Author Information

Federico Bonetto, Georgia Institute of Technology, Atlanta, GA. David Borthwick, Emory University, Atlanta, GA. Evans Harrell, Georgia Institute of Technology, Atlanta, GA. Michael Loss, Georgia Institute of Technology, Atlanta, GA.

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