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Classical Mechanics with Mathematica®

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Cover of 'Classical Mechanics with Mathematica®'

Table of Contents

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    Book Overview
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    Chapter 1 Vector Space and Linear Maps
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    Chapter 2 Tensor Algebra
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    Chapter 3 Skew-Symmetric Tensors and Exterior Algebra
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    Chapter 4 Euclidean and Symplectic Vector Spaces
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    Chapter 5 Duality and Euclidean Tensors
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    Chapter 6 Differentiable Manifolds
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    Chapter 7 One-Parameter Groups of Diffeomorphisms
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    Chapter 8 Exterior Derivative and Integration
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    Chapter 9 Absolute Differential Calculus
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    Chapter 10 An Overview of Dynamical Systems
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    Chapter 11 Kinematics of a Point Particle
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    Chapter 12 Kinematics of Rigid Bodies
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    Chapter 13 Principles of Dynamics
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    Chapter 14 Dynamics of a Material Point
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    Chapter 15 General Principles of Rigid Body Dynamics
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    Chapter 16 Dynamics of a Rigid Body
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    Chapter 17 Lagrangian Dynamics
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    Chapter 18 Hamiltonian Dynamics
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    Chapter 19 The Hamilton–Jacobi Theory
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    Chapter 20 Completely Integrable Systems
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    Chapter 21 Elements of Statistical Mechanics of Equilibrium
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    Chapter 22 Impulsive Dynamics
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    Chapter 23 Introduction to Fluid Mechanics
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    Chapter 24 An Introduction to Celestial Mechanics
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    Chapter 25 One-Dimensional Continuous Systems
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    Chapter 26 An Introduction to Special Relativity
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    Chapter 27 Variational Calculus with Applications
Attention for Chapter 22: Impulsive Dynamics
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Chapter title
Impulsive Dynamics
Chapter number 22
Book title
Classical Mechanics with Mathematica®
Published by
Birkhäuser, Cham, January 2018
DOI 10.1007/978-3-319-77595-1_22
Book ISBNs
978-3-31-977594-4, 978-3-31-977595-1
Authors

Antonio Romano, Addolorata Marasco, Romano, Antonio, Marasco, Addolorata