MATLAB Differential Equations MATLAB is a high level language and environment for numerical computation visualization and programming. Using MATLAB you can analyze data develop algorithms and create models and applications. The language tools and built in math functions enable you to explore multiple approaches and reach a solution faster than with spreadsheets or traditional programming languages such as C C++ or Java. MATLAB Differential Equations introduces you to the MATLAB language with practical hands on instructions and results allowing you to quickly achieve your goals. In addition to giving an introduction to the MATLAB environment and MATLAB programming this book provides all the material needed to work on differential equations using MATLAB. It includes techniques for solving ordinary and partial differential equations of various kinds and systems of such equations either symbolically or using numerical methods (Euler’s method Heun’s method the Taylor series method the Runge Kutta method …). It also describes how to implement mathematical tools such as the Laplace transform orthogonal polynomials and special functions (Airy and Bessel functions) and find solutions of finite difference equations MATLAB is a high level language and environment for numerical computation visualization and programming. Using MATLAB you can analyze data develop algorithms and create models and applications. The language tools and built in math functions enable you to explore multiple approaches and reach a solution faster than with spreadsheets or traditional programming languages such as C C++ or Java. MATLAB Differential Equations introduces you to the MATLAB language with practical hands on instructions and results allowing you to quickly achieve your goals. In addition to giving an introduction to the MATLAB environment and MATLAB programming this book provides all the material needed to work on differential equations using MATLAB. It includes techniques for solving ordinary and partial differential equations of various kinds and systems of such equations either symbolically or using numerical methods (Eulers method Heuns method the Taylor series method the RungeKutta method ...). It also describes how to implement mathematical tools such as the Laplace transform orthogonal polynomials and special functions (Airy and Bessel functions) and find solutions of finite difference equations