This book describes the mathematical and diagrammatic techniques employed in the popular many-body methods to determine molecular structure, properties and interactions.
This book describes the mathematical and diagrammatic techniques employed in the popular many-body methods to determine molecular structure, properties and interactions.
Isaiah Shavitt is an Emeritus Professor of Ohio State University, and currently serves as an Adjunct Professor of Chemistry at the University of Illinois at Urbana-Champaign. After receiving his Ph.D. in Theoretical Chemistry from the University of Cambridge in 1957, he went on to teach in the chemistry department of Israel Institute of Technology and serve as a Postdoctoral Fellow in Theoretical Chemistry at the University of Wisconsin and the IBM Watson Laboratory at Columbia University. He is an Elected Member of the International Academy of Quantum Molecular Science, and was awarded the 2000 Morley Medal of the Cleveland Section of the American Chemical Society.
Inhaltsangabe
1. Introduction 2. Formal perturbation theory 3. Second quantization 4. Diagrammatic notation 5. Diagrammatic expansions for perturbation theory 6. Proof of the linked-diagram theorem 7. Computational aspects of MBPT 8. Open-shell and quasidegenerate perturbation theory 9. Foundations of coupled-cluster theory 10. Systematic derivation of the coupled-cluster equations 11. Calculation of properties in coupled-cluster theory 12. Additional aspects of coupled-cluster theory 13. The equation-of-motion coupled-cluster method for excited, ionized and electron-attached states 14. Multireference coupled-cluster methods.
1. Introduction 2. Formal perturbation theory 3. Second quantization 4. Diagrammatic notation 5. Diagrammatic expansions for perturbation theory 6. Proof of the linked-diagram theorem 7. Computational aspects of MBPT 8. Open-shell and quasidegenerate perturbation theory 9. Foundations of coupled-cluster theory 10. Systematic derivation of the coupled-cluster equations 11. Calculation of properties in coupled-cluster theory 12. Additional aspects of coupled-cluster theory 13. The equation-of-motion coupled-cluster method for excited, ionized and electron-attached states 14. Multireference coupled-cluster methods.
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