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Chapter I Numerical solution of differential equation using Euler and 2nd order Runge-Kutta methods 1.1 Euler solution of differential equation 1.2 2nd order Runge-Kutta solution of differential equation
Chapter II Motion under constant force: numerical solution of differential equation using Euler and 2nd order Runge-Kutta methods using Mathematica 2.1 Motion under constant force: the differential equations of themotion 2.2 Euler solution of free fall using Mathematica 6.0 2.3 Runge-Kutta solution of free fall using Mathematica 6.0
Chapter III Simple harmonic oscillator: numerical solution of differential equation using Euler and 2nd order Runge-Kutta methods using Mathematica 3.1 Motion under Hooke’s law force: the differential equations of the motion 3.2 Euler solution of simple harmonic oscillation using Mathematica 6.0 3.3 Runge-Kutta solution of simple harmonic oscillation using Mathematica 6.0
Chapter IV Damped harmonic oscillator: numerical solution of differential equation using Euler and 2nd order Runge-Kutta methods using Mathematica 4.1 Damped harmonic oscillator: the differential equations of the motion 4.2 Euler solution of damped harmonic oscillation using Mathematica 6.0 4.3 Runge-Kutta solution of damped harmonic oscillation using Mathematica 6.0
Chapter V Radioactive decay: numerical solution of differential equation using Euler and 2nd order Runge-Kutta methods using Mathematica 5.1 The differential equation for radioactive decay 5.2 Euler solution of radioactive decay law using Mathematica 6.0 5.3 Runge-Kutta solution of radioactive decay law using Mathematica 6.0
Chapter VI Miscellaneous use of Mathematica in computational Physics 6.1 Dealing with complex numbers using mathematica 6.2 Solution of a system of linear equations using mathematica 6.3 Differentiation and integration using mathematica 6.4 Dealing with matrices using Mathematica