Solving Problems in Science and Engineering by Matrix Method : Applications of Matrix Method

In this book titled ‘Solving Problems in Science and Engineering by Matrix Method’ the boundary value problems governed by the linear differential equations in Science and Engineering are solved by the application of Matrix Method. This book is intended for the students of undergraduate masters doctorate who study Modern Physics Quantum Mechanics Heat Transfer Network Analysis and others. In this book We have considered boundary value problems from different areas of Science and Engineering like from Heat Transfer we have considered the problem of one-dimensional conduction of heat through different fin surfaces from Modern Physics we have considered the problem of the motion of damped harmonic oscillator and Quantum Mechanics related problems like an infinite potential well half-infinite potential well vertical step potential from Network Analysis we have considered the problem of RLC network circuit connected to current or voltage sources and obtained their solutions by Matrix Method. We have successfully obtained the solutions of boundary value problems of Science and Engineering by Matrix Method and revealed that the boundary value problems in Science and Engineering can also be solved by applying the Matrix Method like Calculus or integral transforms.  No doubt solving boundary value problems by Matrix Method is a tedious task but it is very interesting to find the solutions of boundary value problems in Science and Engineering by Matrix Method.