The Resource Quantum mechanics for Hamiltonians defined as quadratic forms, by Barry Simon
Quantum mechanics for Hamiltonians defined as quadratic forms, by Barry Simon
Resource Information
The item Quantum mechanics for Hamiltonians defined as quadratic forms, by Barry Simon represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in University of Missouri Libraries.This item is available to borrow from 1 library branch.
Resource Information
The item Quantum mechanics for Hamiltonians defined as quadratic forms, by Barry Simon represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in University of Missouri Libraries.
This item is available to borrow from 1 library branch.
 Summary
 "It is our purpose in this monograph to present a complete, rigorous mathematical treatment of two body quantum mechanics for a wider class of potentials than is normally treated in the literature. work: At the same time, we will review the theory of the "usual" Kato classes, although no at U{u031B} tempt has been made to make this review exhaustive or complete. The scope of what we present is best delineated by stating the limits of this we take for granted the standard Hilbert space formalism, and our main goal is to prove forward dispersion relations from first principles. For example we do not assume the LippmanSchwinger equation but prove it within the framework of timedependent scattering theory."Introduction
 Language
 eng
 Extent
 1 online resource (xv, 244 pages)
 Contents

 The Rollnik condition
 The Hamiltonian
 Bound states
 Timedependent scattering theory
 Timeindependent scattering theory
 Analytic scattering theory
 Multiparticle systems
 Appendix : some mathematical background
 Isbn
 9781400868834
 Label
 Quantum mechanics for Hamiltonians defined as quadratic forms
 Title
 Quantum mechanics for Hamiltonians defined as quadratic forms
 Statement of responsibility
 by Barry Simon
 Language
 eng
 Summary
 "It is our purpose in this monograph to present a complete, rigorous mathematical treatment of two body quantum mechanics for a wider class of potentials than is normally treated in the literature. work: At the same time, we will review the theory of the "usual" Kato classes, although no at U{u031B} tempt has been made to make this review exhaustive or complete. The scope of what we present is best delineated by stating the limits of this we take for granted the standard Hilbert space formalism, and our main goal is to prove forward dispersion relations from first principles. For example we do not assume the LippmanSchwinger equation but prove it within the framework of timedependent scattering theory."Introduction
 Cataloging source
 IDEBK
 http://library.link/vocab/creatorDate
 1946
 http://library.link/vocab/creatorName
 Simon, Barry
 Dewey number
 530.1/2
 Illustrations
 illustrations
 Index
 index present
 Language note
 In English
 LC call number
 QC174.5  S56 1971eb
 Literary form
 non fiction
 Nature of contents

 dictionaries
 bibliography
 Series statement
 Princeton series in physics
 http://library.link/vocab/subjectName

 Hamiltonian operator
 Forms, Quadratic
 Scattering (Physics)
 SCIENCE/Physics/Quantum Theory
 Forms, Quadratic
 Hamiltonian operator
 Scattering (Physics)
 Label
 Quantum mechanics for Hamiltonians defined as quadratic forms, by Barry Simon
 Bibliography note
 Includes a list of symbols, bibliographical references (pages 223240), and index
 Carrier category
 online resource
 Carrier category code

 cr
 Carrier MARC source
 rdacarrier
 Content category
 text
 Content type code

 txt
 Content type MARC source
 rdacontent
 Contents

 The Rollnik condition
 The Hamiltonian
 Bound states
 Timedependent scattering theory
 Timeindependent scattering theory
 Analytic scattering theory
 Multiparticle systems
 Appendix : some mathematical background
 Control code
 903321874
 Dimensions
 unknown
 Extent
 1 online resource (xv, 244 pages)
 Form of item
 online
 Isbn
 9781400868834
 Media category
 computer
 Media MARC source
 rdamedia
 Media type code

 c
 Other control number
 10.1515/9781400868834
 Other physical details
 illustrations
 http://library.link/vocab/ext/overdrive/overdriveId
 719938
 Specific material designation
 remote
 System control number
 (OCoLC)903321874
 Label
 Quantum mechanics for Hamiltonians defined as quadratic forms, by Barry Simon
 Bibliography note
 Includes a list of symbols, bibliographical references (pages 223240), and index
 Carrier category
 online resource
 Carrier category code

 cr
 Carrier MARC source
 rdacarrier
 Content category
 text
 Content type code

 txt
 Content type MARC source
 rdacontent
 Contents

 The Rollnik condition
 The Hamiltonian
 Bound states
 Timedependent scattering theory
 Timeindependent scattering theory
 Analytic scattering theory
 Multiparticle systems
 Appendix : some mathematical background
 Control code
 903321874
 Dimensions
 unknown
 Extent
 1 online resource (xv, 244 pages)
 Form of item
 online
 Isbn
 9781400868834
 Media category
 computer
 Media MARC source
 rdamedia
 Media type code

 c
 Other control number
 10.1515/9781400868834
 Other physical details
 illustrations
 http://library.link/vocab/ext/overdrive/overdriveId
 719938
 Specific material designation
 remote
 System control number
 (OCoLC)903321874
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<div class="citation" vocab="http://schema.org/"><i class="fa faexternallinksquare fafw"></i> Data from <span resource="http://link.library.missouri.edu/portal/QuantummechanicsforHamiltoniansdefinedas/oK0D7S2y8pY/" typeof="Book http://bibfra.me/vocab/lite/Item"><span property="name http://bibfra.me/vocab/lite/label"><a href="http://link.library.missouri.edu/portal/QuantummechanicsforHamiltoniansdefinedas/oK0D7S2y8pY/">Quantum mechanics for Hamiltonians defined as quadratic forms, by Barry Simon</a></span>  <span property="potentialAction" typeOf="OrganizeAction"><span property="agent" typeof="LibrarySystem http://library.link/vocab/LibrarySystem" resource="http://link.library.missouri.edu/"><span property="name http://bibfra.me/vocab/lite/label"><a property="url" href="http://link.library.missouri.edu/">University of Missouri Libraries</a></span></span></span></span></div>