Advanced quantum mechanics upon theorems:
Gespeichert in:
Format: | Elektronisch E-Book |
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Sprache: | English |
Veröffentlicht: |
New York
Nova Science Publishers
[2014]
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Schriftenreihe: | Physics research and technology
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Schlagworte: | |
Online-Zugang: | FAW01 FAW02 |
Beschreibung: | Title from PDF title page (viewed on Feb. 12, 2014) |
Beschreibung: | 1 online resource |
ISBN: | 9781629488004 1629488003 1629485861 9781629485867 |
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505 | 8 | |a This textbook has the following four prominent features: 1.To teach advanced quantum mechanics more clearly and simply. 2.To give some new applications which the quantum mechanics cannot give due to its limitations in methods. 3.To eliminate some mistakes in both physical concepts and pure mathematics. 4.To shorten the distance between study and research. Even you are a student or a beginner, you already can write high quality papers, and can bring forth new ideas in new technology. It might be that no one reader believes this. Rather than the ordinary axiomatic approach to establish quantum m | |
505 | 8 | |a ADVANCED QUANTUM MECHANICS UPON THEOREMS; ADVANCED QUANTUM MECHANICS UPON THEOREMS; Library of Congress Cataloging-in-Publication Data; Contents; Preface; Chapter 1 Quantum Mechanics upon Theorems; 1.1 Introduction; 1.2 Bases of Quantum Mechanics; 1.3 Stationary States of One Dimension System; 1.4 General Formalism; 1.5 Hellmann-Feynman Theorems; 1.6 Identical Particles; 1.7 Time-Dependent Tr nsition Theory; 1.8 Dissociated States; 1.9 Big Theorem of Energy; 1.10 Big Theorem of Wavepacket; Chapter 2 Second Quantization Method; 2.1 Introduction; 2.2 Bosons; 2.3 Fermions | |
505 | 8 | |a 2.4 One- and Two-Body Operators of Bosons2.4.1 One-Body Operators of Bosons; 2.4.2 Two-Body Operators of Bosons; 2.5 One- and Two-Body Operators of Fermions; 2.6 Field Operators; Chapter 3 Electron and Phonon in Condensed Matter; 3.1 Introduction; 3.2 Free Fermi Gas; 3.3 Interacting Electron Gas; 3.4 Phonon; 3.5 Electron-Phonon Interaction; 3.6 Exercises and Solutions; Chapter 4 Scattering Theory; 4.1 Introduction; 4.2 Scattering Matrix; 4.3 Scattering Theory; 4.4 Exercises and Solutions; Chapter 5 Quantum Relaxation; 5.1 Introduction; 5.2 Linewidth-Lifetime Product | |
505 | 8 | |a 5.3 Non- ebye Relaxation in Condensed Matters5.4 General Study for Survival Probability; 5.5 Exercises and Solutions; Chapter 6 Applications in Energy Sources; 6.1 Cold Fusion; 6.2 Internal Conversion; Chapter 7 Microscopic Superconductivity; 7.1 Introduction; 7.2 BCS Pairing Theory; 7.3 Microscopic Superconductivity; 7.4 Spontaneous Symmetry Breaking; 7.5 Exercises and Solutions; Chapter 8 Relativistic Quantum Mechanics; 8.1 Introduction; 8.2 Related Recalls from Chapter 1; 8.3 Klein-Gorden Equation; 8.4 Dirac Equation; 8.5 Free Particle Solution of Dirac Equation | |
505 | 8 | |a 8.6 Symmetries of Dirac Objects8.7 Composition of Dirac Spinor Wavepacket; Chapter 9 Bases of Quantum Field Theory; 9.1 Introduction; 9.2 Theorems and Steps; 9.3 Quantization of Schrödinger Equation; 9.4 Quantization of Klein-Gorden Equation; 9.5 Quantization of Dirac Equation; 9.6 Quantization of Maxwell Field Equation; 9.7 Future of Quantum Field Theory; Chapter 10 Fractional Quantum Mechanics upon Theorems; 10.1 Introduction; 10.2 Fractional Derivative; 10.3 Composition Theorem of Fractional Wavepacket; 10.4 Fractional Schrödinger Equation; 10.5 Fractional Uncertainty Relation | |
505 | 8 | |a Appendix A Special Theory of RelativityA.1 Physics; A.2 Notations of Special Theory of Relativity; A.3 Forms of Gamma Matrices; Appendix B Classical Field Theory; B.1 Recall on Multiparticles; B.2 Lagrangian and Hamiltonian Formulations of Classical Field; Appendix C Function; C.1 Definition of Function; C.2 Properties of Function; C.3 One Dimensional Functions; C.4 Three Dimensional Functions; C.5 Longitudinal and Transverse Functions; Bibliography; Index | |
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contents | This textbook has the following four prominent features: 1.To teach advanced quantum mechanics more clearly and simply. 2.To give some new applications which the quantum mechanics cannot give due to its limitations in methods. 3.To eliminate some mistakes in both physical concepts and pure mathematics. 4.To shorten the distance between study and research. Even you are a student or a beginner, you already can write high quality papers, and can bring forth new ideas in new technology. It might be that no one reader believes this. Rather than the ordinary axiomatic approach to establish quantum m ADVANCED QUANTUM MECHANICS UPON THEOREMS; ADVANCED QUANTUM MECHANICS UPON THEOREMS; Library of Congress Cataloging-in-Publication Data; Contents; Preface; Chapter 1 Quantum Mechanics upon Theorems; 1.1 Introduction; 1.2 Bases of Quantum Mechanics; 1.3 Stationary States of One Dimension System; 1.4 General Formalism; 1.5 Hellmann-Feynman Theorems; 1.6 Identical Particles; 1.7 Time-Dependent Tr nsition Theory; 1.8 Dissociated States; 1.9 Big Theorem of Energy; 1.10 Big Theorem of Wavepacket; Chapter 2 Second Quantization Method; 2.1 Introduction; 2.2 Bosons; 2.3 Fermions 2.4 One- and Two-Body Operators of Bosons2.4.1 One-Body Operators of Bosons; 2.4.2 Two-Body Operators of Bosons; 2.5 One- and Two-Body Operators of Fermions; 2.6 Field Operators; Chapter 3 Electron and Phonon in Condensed Matter; 3.1 Introduction; 3.2 Free Fermi Gas; 3.3 Interacting Electron Gas; 3.4 Phonon; 3.5 Electron-Phonon Interaction; 3.6 Exercises and Solutions; Chapter 4 Scattering Theory; 4.1 Introduction; 4.2 Scattering Matrix; 4.3 Scattering Theory; 4.4 Exercises and Solutions; Chapter 5 Quantum Relaxation; 5.1 Introduction; 5.2 Linewidth-Lifetime Product 5.3 Non- ebye Relaxation in Condensed Matters5.4 General Study for Survival Probability; 5.5 Exercises and Solutions; Chapter 6 Applications in Energy Sources; 6.1 Cold Fusion; 6.2 Internal Conversion; Chapter 7 Microscopic Superconductivity; 7.1 Introduction; 7.2 BCS Pairing Theory; 7.3 Microscopic Superconductivity; 7.4 Spontaneous Symmetry Breaking; 7.5 Exercises and Solutions; Chapter 8 Relativistic Quantum Mechanics; 8.1 Introduction; 8.2 Related Recalls from Chapter 1; 8.3 Klein-Gorden Equation; 8.4 Dirac Equation; 8.5 Free Particle Solution of Dirac Equation 8.6 Symmetries of Dirac Objects8.7 Composition of Dirac Spinor Wavepacket; Chapter 9 Bases of Quantum Field Theory; 9.1 Introduction; 9.2 Theorems and Steps; 9.3 Quantization of Schrödinger Equation; 9.4 Quantization of Klein-Gorden Equation; 9.5 Quantization of Dirac Equation; 9.6 Quantization of Maxwell Field Equation; 9.7 Future of Quantum Field Theory; Chapter 10 Fractional Quantum Mechanics upon Theorems; 10.1 Introduction; 10.2 Fractional Derivative; 10.3 Composition Theorem of Fractional Wavepacket; 10.4 Fractional Schrödinger Equation; 10.5 Fractional Uncertainty Relation Appendix A Special Theory of RelativityA.1 Physics; A.2 Notations of Special Theory of Relativity; A.3 Forms of Gamma Matrices; Appendix B Classical Field Theory; B.1 Recall on Multiparticles; B.2 Lagrangian and Hamiltonian Formulations of Classical Field; Appendix C Function; C.1 Definition of Function; C.2 Properties of Function; C.3 One Dimensional Functions; C.4 Three Dimensional Functions; C.5 Longitudinal and Transverse Functions; Bibliography; Index |
ctrlnum | (ZDB-4-EBA)ocn870340556 (OCoLC)870340556 (DE-599)BVBBV043780153 |
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dewey-raw | 530.12 |
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dewey-tens | 530 - Physics |
discipline | Physik |
format | Electronic eBook |
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spelling | Advanced quantum mechanics upon theorems Fu-sui Liu New York Nova Science Publishers [2014] © 2014 1 online resource txt rdacontent c rdamedia cr rdacarrier Physics research and technology Title from PDF title page (viewed on Feb. 12, 2014) This textbook has the following four prominent features: 1.To teach advanced quantum mechanics more clearly and simply. 2.To give some new applications which the quantum mechanics cannot give due to its limitations in methods. 3.To eliminate some mistakes in both physical concepts and pure mathematics. 4.To shorten the distance between study and research. Even you are a student or a beginner, you already can write high quality papers, and can bring forth new ideas in new technology. It might be that no one reader believes this. Rather than the ordinary axiomatic approach to establish quantum m ADVANCED QUANTUM MECHANICS UPON THEOREMS; ADVANCED QUANTUM MECHANICS UPON THEOREMS; Library of Congress Cataloging-in-Publication Data; Contents; Preface; Chapter 1 Quantum Mechanics upon Theorems; 1.1 Introduction; 1.2 Bases of Quantum Mechanics; 1.3 Stationary States of One Dimension System; 1.4 General Formalism; 1.5 Hellmann-Feynman Theorems; 1.6 Identical Particles; 1.7 Time-Dependent Tr nsition Theory; 1.8 Dissociated States; 1.9 Big Theorem of Energy; 1.10 Big Theorem of Wavepacket; Chapter 2 Second Quantization Method; 2.1 Introduction; 2.2 Bosons; 2.3 Fermions 2.4 One- and Two-Body Operators of Bosons2.4.1 One-Body Operators of Bosons; 2.4.2 Two-Body Operators of Bosons; 2.5 One- and Two-Body Operators of Fermions; 2.6 Field Operators; Chapter 3 Electron and Phonon in Condensed Matter; 3.1 Introduction; 3.2 Free Fermi Gas; 3.3 Interacting Electron Gas; 3.4 Phonon; 3.5 Electron-Phonon Interaction; 3.6 Exercises and Solutions; Chapter 4 Scattering Theory; 4.1 Introduction; 4.2 Scattering Matrix; 4.3 Scattering Theory; 4.4 Exercises and Solutions; Chapter 5 Quantum Relaxation; 5.1 Introduction; 5.2 Linewidth-Lifetime Product 5.3 Non- ebye Relaxation in Condensed Matters5.4 General Study for Survival Probability; 5.5 Exercises and Solutions; Chapter 6 Applications in Energy Sources; 6.1 Cold Fusion; 6.2 Internal Conversion; Chapter 7 Microscopic Superconductivity; 7.1 Introduction; 7.2 BCS Pairing Theory; 7.3 Microscopic Superconductivity; 7.4 Spontaneous Symmetry Breaking; 7.5 Exercises and Solutions; Chapter 8 Relativistic Quantum Mechanics; 8.1 Introduction; 8.2 Related Recalls from Chapter 1; 8.3 Klein-Gorden Equation; 8.4 Dirac Equation; 8.5 Free Particle Solution of Dirac Equation 8.6 Symmetries of Dirac Objects8.7 Composition of Dirac Spinor Wavepacket; Chapter 9 Bases of Quantum Field Theory; 9.1 Introduction; 9.2 Theorems and Steps; 9.3 Quantization of Schrödinger Equation; 9.4 Quantization of Klein-Gorden Equation; 9.5 Quantization of Dirac Equation; 9.6 Quantization of Maxwell Field Equation; 9.7 Future of Quantum Field Theory; Chapter 10 Fractional Quantum Mechanics upon Theorems; 10.1 Introduction; 10.2 Fractional Derivative; 10.3 Composition Theorem of Fractional Wavepacket; 10.4 Fractional Schrödinger Equation; 10.5 Fractional Uncertainty Relation Appendix A Special Theory of RelativityA.1 Physics; A.2 Notations of Special Theory of Relativity; A.3 Forms of Gamma Matrices; Appendix B Classical Field Theory; B.1 Recall on Multiparticles; B.2 Lagrangian and Hamiltonian Formulations of Classical Field; Appendix C Function; C.1 Definition of Function; C.2 Properties of Function; C.3 One Dimensional Functions; C.4 Three Dimensional Functions; C.5 Longitudinal and Transverse Functions; Bibliography; Index SCIENCE / Energy bisacsh SCIENCE / Mechanics / General bisacsh SCIENCE / Physics / General bisacsh Quantum theory fast Quantum theory / Textbooks Quantentheorie Quantum theory Textbooks Liu, Fu-sui Sonstige oth |
spellingShingle | Advanced quantum mechanics upon theorems This textbook has the following four prominent features: 1.To teach advanced quantum mechanics more clearly and simply. 2.To give some new applications which the quantum mechanics cannot give due to its limitations in methods. 3.To eliminate some mistakes in both physical concepts and pure mathematics. 4.To shorten the distance between study and research. Even you are a student or a beginner, you already can write high quality papers, and can bring forth new ideas in new technology. It might be that no one reader believes this. Rather than the ordinary axiomatic approach to establish quantum m ADVANCED QUANTUM MECHANICS UPON THEOREMS; ADVANCED QUANTUM MECHANICS UPON THEOREMS; Library of Congress Cataloging-in-Publication Data; Contents; Preface; Chapter 1 Quantum Mechanics upon Theorems; 1.1 Introduction; 1.2 Bases of Quantum Mechanics; 1.3 Stationary States of One Dimension System; 1.4 General Formalism; 1.5 Hellmann-Feynman Theorems; 1.6 Identical Particles; 1.7 Time-Dependent Tr nsition Theory; 1.8 Dissociated States; 1.9 Big Theorem of Energy; 1.10 Big Theorem of Wavepacket; Chapter 2 Second Quantization Method; 2.1 Introduction; 2.2 Bosons; 2.3 Fermions 2.4 One- and Two-Body Operators of Bosons2.4.1 One-Body Operators of Bosons; 2.4.2 Two-Body Operators of Bosons; 2.5 One- and Two-Body Operators of Fermions; 2.6 Field Operators; Chapter 3 Electron and Phonon in Condensed Matter; 3.1 Introduction; 3.2 Free Fermi Gas; 3.3 Interacting Electron Gas; 3.4 Phonon; 3.5 Electron-Phonon Interaction; 3.6 Exercises and Solutions; Chapter 4 Scattering Theory; 4.1 Introduction; 4.2 Scattering Matrix; 4.3 Scattering Theory; 4.4 Exercises and Solutions; Chapter 5 Quantum Relaxation; 5.1 Introduction; 5.2 Linewidth-Lifetime Product 5.3 Non- ebye Relaxation in Condensed Matters5.4 General Study for Survival Probability; 5.5 Exercises and Solutions; Chapter 6 Applications in Energy Sources; 6.1 Cold Fusion; 6.2 Internal Conversion; Chapter 7 Microscopic Superconductivity; 7.1 Introduction; 7.2 BCS Pairing Theory; 7.3 Microscopic Superconductivity; 7.4 Spontaneous Symmetry Breaking; 7.5 Exercises and Solutions; Chapter 8 Relativistic Quantum Mechanics; 8.1 Introduction; 8.2 Related Recalls from Chapter 1; 8.3 Klein-Gorden Equation; 8.4 Dirac Equation; 8.5 Free Particle Solution of Dirac Equation 8.6 Symmetries of Dirac Objects8.7 Composition of Dirac Spinor Wavepacket; Chapter 9 Bases of Quantum Field Theory; 9.1 Introduction; 9.2 Theorems and Steps; 9.3 Quantization of Schrödinger Equation; 9.4 Quantization of Klein-Gorden Equation; 9.5 Quantization of Dirac Equation; 9.6 Quantization of Maxwell Field Equation; 9.7 Future of Quantum Field Theory; Chapter 10 Fractional Quantum Mechanics upon Theorems; 10.1 Introduction; 10.2 Fractional Derivative; 10.3 Composition Theorem of Fractional Wavepacket; 10.4 Fractional Schrödinger Equation; 10.5 Fractional Uncertainty Relation Appendix A Special Theory of RelativityA.1 Physics; A.2 Notations of Special Theory of Relativity; A.3 Forms of Gamma Matrices; Appendix B Classical Field Theory; B.1 Recall on Multiparticles; B.2 Lagrangian and Hamiltonian Formulations of Classical Field; Appendix C Function; C.1 Definition of Function; C.2 Properties of Function; C.3 One Dimensional Functions; C.4 Three Dimensional Functions; C.5 Longitudinal and Transverse Functions; Bibliography; Index SCIENCE / Energy bisacsh SCIENCE / Mechanics / General bisacsh SCIENCE / Physics / General bisacsh Quantum theory fast Quantum theory / Textbooks Quantentheorie Quantum theory Textbooks |
title | Advanced quantum mechanics upon theorems |
title_auth | Advanced quantum mechanics upon theorems |
title_exact_search | Advanced quantum mechanics upon theorems |
title_full | Advanced quantum mechanics upon theorems Fu-sui Liu |
title_fullStr | Advanced quantum mechanics upon theorems Fu-sui Liu |
title_full_unstemmed | Advanced quantum mechanics upon theorems Fu-sui Liu |
title_short | Advanced quantum mechanics upon theorems |
title_sort | advanced quantum mechanics upon theorems |
topic | SCIENCE / Energy bisacsh SCIENCE / Mechanics / General bisacsh SCIENCE / Physics / General bisacsh Quantum theory fast Quantum theory / Textbooks Quantentheorie Quantum theory Textbooks |
topic_facet | SCIENCE / Energy SCIENCE / Mechanics / General SCIENCE / Physics / General Quantum theory Quantum theory / Textbooks Quantentheorie Quantum theory Textbooks |
work_keys_str_mv | AT liufusui advancedquantummechanicsupontheorems |