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内容提要

Classicai Mcchanics ancl Nonlincar Dynamics Class-tested textbook that shows readers how to solve physical problems and deal with their underlying theoretical concepts while using Mathematica to derive numeric and symbolic solutions. Delivers dozens of fully interactive examples for lcarning and implementation， constants and formulae careadily bc altercd and adapted for the user's purposes. New editiooffers enlarged two-volume format suitable
　　to courscs imechanics and clcctrodynainics， u'hilc offcring dozens of new cxamplcs and a more rewarding interactive learning vironment.

Volume 1
Preface
Introduction
1．1 Basics
1．1．1 Structure of Mathematica
1．1．2 Interactive Use of Mathematica
1．1．3 Symbolic Calculations
1．1．4 Numerical Calculations
1．1．5 Graphics
1．1．6 Programming

Classical Mechanics
2．1 Introduction
2．2 Mathematical Tools
2．2．1 Introduction
2．2．2 Coordinates
2．2．3 Coordinate Transformations and Matrices
2．2．4 Scalars
2．2．5 Vectors
2．2．6 Tensors
2．2．7 Vector Products
2．2．8 Derivatives
2．2．9 Integrals
2．2．10 Exercises
Kinematics
2．3．1 Introduction
2．3．2 Velocity
2．3．3 Acceleration
2．3．4 Kinematic Examples
2．3．5 Exercises
NewtoniaMechanics
2．4．1 Introduction
2．4．2 Frame of Reference
2．4．3 Time
2．4．4 Mass
2．4．5 Newton's Laws
2．4．6 Forces iNature
2．4．7 ConservatioLaws
2．4．8 Applicatioof Newton's Second Law
2．4．9 Exercises
2．4．10 Packages and Programs
Central Forces
2．5．1 Introduction
2．5．2 Kepler's Laws
2．5．3 Central Field Motion
2．5．4 Two-Particle Collisons and Scattering
2．5．5 Exercises
2．5．6 Packages and Programs
Calculus of Variations
2．6．1 Introduction
2．6．2 The Problem of Variations
2．6．3 Euler's Equation
2．6．4 Euler Operator
2．6．5 Algorithm Used ithe Calculus of Variations
2．6．6 Euler Operator for q Dependent Variables
2．6．7 Euler Operator for q p Dimensions
2．6．8 Variations with Constraints
2．6．9 Exercises
2．6．10 Packages and Programs
Lagrange Dynamics
2．7．1 Introduction
2．7．2 Hamilton's Principle Hisorical Remarks
……
Volume 2