Many-body methods for atoms, molecules and clusters /

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Bibliographic Details
Author / Creator:Schirmer, Jochen, author.
Imprint:Cham, Switzerland : Springer, [2018]
Description:1 online resource (xii, 332 pages)
Language:English
Series:Lecture notes in chemistry, 0342-4901 ; volume 94
Lecture notes in chemistry ; 94.
Subject:
Format: E-Resource Book
URL for this record:http://pi.lib.uchicago.edu/1001/cat/bib/11737595
Hidden Bibliographic Details
ISBN:9783319936024
3319936026
3319936018
9783319936017
Digital file characteristics:text file PDF
Notes:Includes bibliographical references and index.
Online resource; title from digital title page (viewed on January 10, 2019).
Summary:This book provides an introduction to many-body methods for applications in quantum chemistry. These methods, originating in field-theory, offer an alternative to conventional quantum-chemical approaches to the treatment of the many-electron problem in molecules. Starting with a general introduction to the atomic and molecular many-electron problem, the book then develops a stringent formalism of field-theoretical many-body theory, culminating in the diagrammatic perturbation expansions of many-body Green's functions or propagators in terms of Feynman diagrams. It also introduces and analyzes practical computational methods, such as the field-tested algebraic-diagrammatic construction (ADC) schemes. The ADC concept can also be established via a wave-function based procedure, referred to as intermediate state representation (ISR), which bridges the gap between propagator and wave-function formulations. Based on the current rapid increase in computer power and the development of efficient computational methods, quantum chemistry has emerged as a potent theoretical tool for treating ever-larger molecules and problems of chemical and physical interest. Offering an introduction to many-body methods, this book appeals to advanced students interested in an alternative approach to the many-electron problem in molecules, and is suitable for any courses dealing with computational methods in quantum chemistry.
Other form:Print version: Schirmer, Jochen. Many-body methods for atoms, molecules and clusters. Cham, Switzerland : Springer, [2018] 3319936018 9783319936017
Standard no.:10.1007/978-3-319-93602-4

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520 |a This book provides an introduction to many-body methods for applications in quantum chemistry. These methods, originating in field-theory, offer an alternative to conventional quantum-chemical approaches to the treatment of the many-electron problem in molecules. Starting with a general introduction to the atomic and molecular many-electron problem, the book then develops a stringent formalism of field-theoretical many-body theory, culminating in the diagrammatic perturbation expansions of many-body Green's functions or propagators in terms of Feynman diagrams. It also introduces and analyzes practical computational methods, such as the field-tested algebraic-diagrammatic construction (ADC) schemes. The ADC concept can also be established via a wave-function based procedure, referred to as intermediate state representation (ISR), which bridges the gap between propagator and wave-function formulations. Based on the current rapid increase in computer power and the development of efficient computational methods, quantum chemistry has emerged as a potent theoretical tool for treating ever-larger molecules and problems of chemical and physical interest. Offering an introduction to many-body methods, this book appeals to advanced students interested in an alternative approach to the many-electron problem in molecules, and is suitable for any courses dealing with computational methods in quantum chemistry. 
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880 8 |6 505-00/(S  |a 9.2 Dyson-ADC Secular EquationsReferences; 10 Direct ADC Procedure for the Electron Propagator; 10.1 ADC Representation of G-(ω); 10.2 Explicit ADC Procedure Through Second Order; 10.3 Properties of the non-Dyson ADC Schemes; References; 11 Intermediate-State Representation (ISR); 11.1 Correlated Excited States and Excitation Class Orthogonalization; 11.2 Explicit ISR Procedure Through Second Order; 11.3 Intermediate-State Representation of General Operators; References; 12 Order Relations and Separability; 12.1 Canonical Order Relations; 12.2 Separability of the ISR-ADC Secular Matrix 
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