Lagrangian and Hamiltonian Dynamics
Autor Peter Mannen Limba Engleză Paperback – 5 iun 2018
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Specificații
ISBN-13: 9780198822387
ISBN-10: 0198822383
Pagini: 560
Ilustrații: 80 figures/illustrations
Dimensiuni: 189 x 246 x 26 mm
Greutate: 1.17 kg
Editura: OUP OXFORD
Colecția OUP Oxford
Locul publicării:Oxford, United Kingdom
ISBN-10: 0198822383
Pagini: 560
Ilustrații: 80 figures/illustrations
Dimensiuni: 189 x 246 x 26 mm
Greutate: 1.17 kg
Editura: OUP OXFORD
Colecția OUP Oxford
Locul publicării:Oxford, United Kingdom
Notă biografică
Peter Mann completed his undergraduate degree in Chemistry at the University of St Andrews. He is now a PhD student at the University of St Andrews investigating spreading phenomena on complex networks and how antibiotic resistance proliferates on different network topologies.
Cuprins
- Part I: Newtonian Mechanics
- 1: Introduction
- 2: Newton's Three Laws
- 3: Energy and Work
- 4: Introductory Rotational Dynamics
- 5: The Harmonic Oscillator
- 6: Wave Mechanics and Elements of Mathematical Physics
- Part II: Langrangian Mechanics
- 7: Introduction
- 8: Coordinates and Constraints
- 9: The Stationary Action Principle
- 10: Constrained Langrangian Mechanics
- 11: Point Transformations in Langrangian Mechanics
- 12: The Jacobi Energy Function
- 13: Symmetries and Langrangian-Hamiltonian-Jacobi Theory
- 14: Near-Equilibrium Oscillations
- 15: Virtual Work and d'Alembert's Principle
- Part III: Canonical Mechanics
- 16: Introduction
- 17: The Hamiltonian and Phase Space
- 18: Hamiltonian's equations and Routhian Reduction
- 19: Poisson Brackets and Angular momentum
- 20: Canonical and Gauge Transformations
- 21: Hamilton-Jacobi Theory
- 22: Liouville's Theorem and Classical Statistical Mechanics
- 23: Constrained Hamiltonian Dynamics
- 24: Autonomous Geometrical Mehcanics
- 25: The Structure of Phase Space
- 26: Near-Integrable Systems
- Part IV: Classical Field Theory
- 27: Introduction
- 28: Langrangian Field Theory
- 29: Hamiltonian Field Theory
- 30: Clssical Electromagnetism
- 31: Neother's Theorem for Fields
- 32: Classical Path-Integrals
- Part V: Preliminary Mathematics
- 33: The (Not so?) Basics
- 34: Matrices
- 35: Partial Differentiation
- 36: Legendre Transformations
- 37: Vector Calculus
- 38: Differential equations
- 39: Calculus of Variations
- Part VI: Advanced Mathematics
- 40: Linear Algebra
- 41: Differential Geometry
- Part VII: Exam Style Questions
- Appendix A: Noether's Theorem Explored
- Appendix B: The Action Principle Explored
- Appendix C: Useful Relations
- Appendxi D: Poisson and Nambu Brackets Explored
- Appendix: Canonical Transformations Explored
- Appendix F: Action-Angle Variables Explored
- Appendix G: Statistical Mechanics Explored
- Appendix H: Biographies