Solutions to the N-body problem /:
The N-body problem of 6n-12 degrees of freedom with twelve inherent constraints creates a difficult situation in working the equations of motion for three or more masses. This necessitates the mathematical physicist remedying the situation by determining proper constraints to get past this dilemma b...
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| Format: | Elektronisch E-Book |
| Sprache: | English |
| Veröffentlicht: |
Newcastle upon Tyne :
Cambridge Scholars Publishing,
2022.
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| Schlagworte: | |
| Online-Zugang: | Volltext |
| Zusammenfassung: | The N-body problem of 6n-12 degrees of freedom with twelve inherent constraints creates a difficult situation in working the equations of motion for three or more masses. This necessitates the mathematical physicist remedying the situation by determining proper constraints to get past this dilemma by requiring a specialized set of conditions to define a unique problem.This book addresses these issues and provides a general approach to solving certain classes of n-body problems, thereby showing that there exists a large body of mass configurations that can be formulated and solved deterministic. |
| Beschreibung: | 1 online resource |
| Bibliographie: | Includes bibliographical references and index. |
| ISBN: | 1527582620 9781527582620 |
Internformat
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| 505 | 0 | |a Intro -- Contents -- Preface -- Chapter One -- 1.1 Collinear N-Body Structure -- 1.2 First Infinite Family Configurations -- 1.3 Infinite Binary Configurations -- 1.4 Problems -- 1.5 References -- Chapter Two -- 2.1 Three Body Configurations -- 2.2 Higher Ordered Configurations -- 2.3 Multiple Binary Structure -- 2.4 Problems -- 2.5 References -- Chapter Three -- 3.1 Single N-Gon Configurations -- 3.2 Multiple N-Gon Configurations -- 3.3 Infinite N-Gon Configuration -- 3.4 Problems -- 3.5 References -- Chapter Four -- 4.1 Double Binary -- 4.2 Triple Binary -- 4.3 Quadruple Binary | |
| 505 | 8 | |a 4.4 Problems -- 4.5 References -- Appendix A -- A.1 Single Binary in Orbit about the L4 and L5 Location -- A.2 Double Binary in Orbit about the L4 and L5 Location -- Bibliography -- Index | |
| 520 | |a The N-body problem of 6n-12 degrees of freedom with twelve inherent constraints creates a difficult situation in working the equations of motion for three or more masses. This necessitates the mathematical physicist remedying the situation by determining proper constraints to get past this dilemma by requiring a specialized set of conditions to define a unique problem.This book addresses these issues and provides a general approach to solving certain classes of n-body problems, thereby showing that there exists a large body of mass configurations that can be formulated and solved deterministic. | ||
| 504 | |a Includes bibliographical references and index. | ||
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| 650 | 6 | |a Problème des N corps |x Solutions numériques. | |
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| 650 | 7 | |a Theoretical & mathematical astronomy. |2 bicssc | |
| 650 | 7 | |a Many-body problem |x Numerical solutions |2 fast | |
| 650 | 7 | |a Physics |2 fast | |
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| contents | Intro -- Contents -- Preface -- Chapter One -- 1.1 Collinear N-Body Structure -- 1.2 First Infinite Family Configurations -- 1.3 Infinite Binary Configurations -- 1.4 Problems -- 1.5 References -- Chapter Two -- 2.1 Three Body Configurations -- 2.2 Higher Ordered Configurations -- 2.3 Multiple Binary Structure -- 2.4 Problems -- 2.5 References -- Chapter Three -- 3.1 Single N-Gon Configurations -- 3.2 Multiple N-Gon Configurations -- 3.3 Infinite N-Gon Configuration -- 3.4 Problems -- 3.5 References -- Chapter Four -- 4.1 Double Binary -- 4.2 Triple Binary -- 4.3 Quadruple Binary 4.4 Problems -- 4.5 References -- Appendix A -- A.1 Single Binary in Orbit about the L4 and L5 Location -- A.2 Double Binary in Orbit about the L4 and L5 Location -- Bibliography -- Index |
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| illustrated | Not Illustrated |
| indexdate | 2024-11-27T13:30:32Z |
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| spelling | Bauer, T.A., author. Solutions to the N-body problem / T. A. Bauer. Newcastle upon Tyne : Cambridge Scholars Publishing, 2022. ©2022 1 online resource text rdacontent computer rdamedia online resource rdacarrier Intro -- Contents -- Preface -- Chapter One -- 1.1 Collinear N-Body Structure -- 1.2 First Infinite Family Configurations -- 1.3 Infinite Binary Configurations -- 1.4 Problems -- 1.5 References -- Chapter Two -- 2.1 Three Body Configurations -- 2.2 Higher Ordered Configurations -- 2.3 Multiple Binary Structure -- 2.4 Problems -- 2.5 References -- Chapter Three -- 3.1 Single N-Gon Configurations -- 3.2 Multiple N-Gon Configurations -- 3.3 Infinite N-Gon Configuration -- 3.4 Problems -- 3.5 References -- Chapter Four -- 4.1 Double Binary -- 4.2 Triple Binary -- 4.3 Quadruple Binary 4.4 Problems -- 4.5 References -- Appendix A -- A.1 Single Binary in Orbit about the L4 and L5 Location -- A.2 Double Binary in Orbit about the L4 and L5 Location -- Bibliography -- Index The N-body problem of 6n-12 degrees of freedom with twelve inherent constraints creates a difficult situation in working the equations of motion for three or more masses. This necessitates the mathematical physicist remedying the situation by determining proper constraints to get past this dilemma by requiring a specialized set of conditions to define a unique problem.This book addresses these issues and provides a general approach to solving certain classes of n-body problems, thereby showing that there exists a large body of mass configurations that can be formulated and solved deterministic. Includes bibliographical references and index. Many-body problem Numerical solutions. http://id.loc.gov/authorities/subjects/sh85080794 Physics. http://id.loc.gov/authorities/subjects/sh85101653 Problème des N corps Solutions numériques. Physique. physics. aat Mathematical physics. bicssc Applied physics. bicssc Theoretical & mathematical astronomy. bicssc Many-body problem Numerical solutions fast Physics fast Print version: Bauer, T. A. Solutions to the N-Body Problem Newcastle-upon-Tyne : Cambridge Scholars Publishing,c2022 9781527582613 FWS01 ZDB-4-EBA FWS_PDA_EBA https://search.ebscohost.com/login.aspx?direct=true&scope=site&db=nlebk&AN=3268469 Volltext |
| spellingShingle | Bauer, T.A Solutions to the N-body problem / Intro -- Contents -- Preface -- Chapter One -- 1.1 Collinear N-Body Structure -- 1.2 First Infinite Family Configurations -- 1.3 Infinite Binary Configurations -- 1.4 Problems -- 1.5 References -- Chapter Two -- 2.1 Three Body Configurations -- 2.2 Higher Ordered Configurations -- 2.3 Multiple Binary Structure -- 2.4 Problems -- 2.5 References -- Chapter Three -- 3.1 Single N-Gon Configurations -- 3.2 Multiple N-Gon Configurations -- 3.3 Infinite N-Gon Configuration -- 3.4 Problems -- 3.5 References -- Chapter Four -- 4.1 Double Binary -- 4.2 Triple Binary -- 4.3 Quadruple Binary 4.4 Problems -- 4.5 References -- Appendix A -- A.1 Single Binary in Orbit about the L4 and L5 Location -- A.2 Double Binary in Orbit about the L4 and L5 Location -- Bibliography -- Index Many-body problem Numerical solutions. http://id.loc.gov/authorities/subjects/sh85080794 Physics. http://id.loc.gov/authorities/subjects/sh85101653 Problème des N corps Solutions numériques. Physique. physics. aat Mathematical physics. bicssc Applied physics. bicssc Theoretical & mathematical astronomy. bicssc Many-body problem Numerical solutions fast Physics fast |
| subject_GND | http://id.loc.gov/authorities/subjects/sh85080794 http://id.loc.gov/authorities/subjects/sh85101653 |
| title | Solutions to the N-body problem / |
| title_auth | Solutions to the N-body problem / |
| title_exact_search | Solutions to the N-body problem / |
| title_full | Solutions to the N-body problem / T. A. Bauer. |
| title_fullStr | Solutions to the N-body problem / T. A. Bauer. |
| title_full_unstemmed | Solutions to the N-body problem / T. A. Bauer. |
| title_short | Solutions to the N-body problem / |
| title_sort | solutions to the n body problem |
| topic | Many-body problem Numerical solutions. http://id.loc.gov/authorities/subjects/sh85080794 Physics. http://id.loc.gov/authorities/subjects/sh85101653 Problème des N corps Solutions numériques. Physique. physics. aat Mathematical physics. bicssc Applied physics. bicssc Theoretical & mathematical astronomy. bicssc Many-body problem Numerical solutions fast Physics fast |
| topic_facet | Many-body problem Numerical solutions. Physics. Problème des N corps Solutions numériques. Physique. physics. Mathematical physics. Applied physics. Theoretical & mathematical astronomy. Many-body problem Numerical solutions Physics |
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