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Classical Mechanics

Including An Introduction To The Theory Of Elasticity

Classical Mechanics - Hentschke, Reinhard - ISBN: 9783319487090
Prijs: € 80,25
Levertijd: 4 tot 6 werkdagen
Bindwijze: Boek
Genre: Mechanica
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Beschrijving

This Textbook Teaches Classical Mechanics As One Of The Foundations Of Physics. Among Others This Includes Statistical Mechanics (separate Chapter), Quantum Mechanics, Space Flight, Galactic Dynamics, Friction, And Vibration Spectroscopy.

Details

Titel: Classical Mechanics
auteur: Hentschke, Reinhard
Mediatype: Boek
Taal: Engels
Aantal pagina's: 380
Uitgever: Springer International Publishing Ag
Plaats van publicatie: CH
NUR: Mechanica
Afmetingen: 235 x 155
Gewicht: 5913 gr
ISBN/ISBN13: 9783319487090
Intern nummer: 36734345

Inhoudsopgave

class="MsoNormal" style="margin-bottom:12.0pt;line-height:15.0pt;mso-pagination: 1.1 Coordinates............................1 1.2 Vectors ............................3 1.3 Matrices............................12 1.4 Derivatives and Integrals ............................18 class="MsoNormal" style="margin-top:0cm;margin-right:0cm;margin-bottom:12.0pt; margin-left:72.0pt;line-height:15.0pt;mso-pagination:none;tab-stops:11.0pt 36.0pt; class="MsoNormal" style="margin-bottom:12.0pt;line-height:15.0pt;mso-pagination: 2.1 An Overview............................39 class="MsoNormal" style="margin-top:0cm;margin-right:0cm;margin-bottom:12.0pt; margin-left:72.0pt;line-height:15.0pt;mso-pagination:none;tab-stops:11.0pt 36.0pt; 3 Least Action for One Coordinate 3.1 Euler-Lagrange Equation for One Coordinate.......71 lang="EN-US" style="font-family:"MS Mincho";mso-bidi-font-family: 3.2 class="MsoNormal" style="margin-top:0cm;margin-right:0cm;margin-bottom:12.0pt; margin-left:72.0pt;line-height:15.0pt;mso-pagination:none;tab-stops:47.0pt 72.0pt; class="MsoNormal" style="margin-bottom:12.0pt;line-height:15.0pt;mso-pagination: 4.1 Systems of Points Masses............................89 4.2 Conserved Quantities............................102 4.3 Lagrangians in Accelerated Systems............................107 4.4 An Application in Theoretical Chemistry .....121 lang="EN-US" style="font-family: class="MsoNormal" style="margin-bottom:12.0pt;line-height:15.0pt;mso-pagination: 5.1 One Dimensional Motion............................125 5.2 Two-Body Central Force Motion............................127 .0pt;mso-pagination:none;tab-stops:11.0pt 36.0pt; t:15.0pt;mso-pagination: 6.1 One Dimensional Motion............................157 class="MsoNormal" style="margin-top:0cm;margin-right:0cm;margin-bottom:12.0pt; margin-left:72.0pt;line-height:15.0pt;mso-pagination:none;tab-stops:11.0pt 36.0pt; 7 Rigid Body Motion 7.1 Inertia Tensor and Angular Momentum..........................193 7.2 Equations of Motion for a Rigid Body .....215 lang="EN-US" style="font-family: 7.3 lang="EN-US" style="font-family:"MS Mincho"; class="MsoNormal" style="margin-bottom:12.0pt;line-height:15.0pt;mso-pagination: 8.1 Hamilton Equations of Motion............................237 s:11.0pt 36.0pt; 9 Many-Particle Mechanics 9.1 Numerical Solution of the Equations of Motion............................259 lang="EN-US" style="font-family: argin-top:0cm;margin-right:0cm;margin-bottom:12.0pt; margin-left:72.0pt;line-height:15.0pt;mso-pagination:none;tab-stops:47.0pt 72.0pt; t; margin-left:72.0pt;line-height:15.0pt;mso-pagination:none;tab-stops:47.0pt 72.0pt; class="MsoNormal" style="margin-top:0cm;margin-right:0cm;margin-bottom:12.0pt; margin-left:72.0pt;line-height:15.0pt;mso-pagination:none;tab-stops:47.0pt 72.0pt; class="MsoNormal" style="margin-top:0cm;margin-right:0cm;margin-bottom:12.0pt; margin-left:72.0pt;line-height:15.0pt;mso-pagination:none;tab-stops:47.0pt 72.0pt; 10 Theory of Elasticity 10.1 Strain and Stress Tensors............................306 10.2 Free Energy ............................315 10.3 Equilibrium Conditions for Isotropic Elastic Bodies ........................326 10.4 Examples............................327 10.5 Elastic Waves in Isotropic Media ............................347 10.6 Finite Element Method ............................348 10.7 DMA of Viscoelastic Materials ...372 A Useful Formulas and Basic Units B Mathematica Program for MD in the NVE-Ensemble

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