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Engineering Design Book 2018 Best Study Materials

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Candidates can get Best Engineering Design Books 2018 Best List of Books for Candidates can get Best Engineering Design Entrance Examination Test Admission Entrance Exam (Engineering Design) Books 2018 Posted Exam in by Linda C. Schmidt and George Dieter etc.

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Candidates can get Best Engineering Design Books 2018 also a Top List of Main Study Materials for 2017-2018 entrance exam in India.

  • Engineering Design
    by Linda C. Schmidt and George Dieter

OBJECTIVE:

  • To impart knowledge on numerical methods that will come in handy to solve numerically the problems that arise in engineering and technology. this will also serve as a precursor for future research.

OUTCOME:

  • It helps the students to get familiarized with the numerical methods which are necessary to solve numerically the problems that arise in engineering.

ALGEBRAIC EQUATIONS- Systems of linear equations: Gauss Elimination method, pivoting techniques, Thomas algorithm for tridiagonal system – Jacobi, Gauss Seidel, SOR iteration methods – Systems of nonlinear equations: Fixed point iterations, Newton Method, Eigenvalue problems: power method, inverse power method, Faddeev – Leverrier Method.

ORDINARY DIFFERENTIAL EQUATIONS- Runge Kutta Methods for system of IVPs, numerical stability, Adams-Bashforth multistep method, solution of stiff ODEs, shooting method, BVP: Finite difference method, orthogonal collocation method, orthogonal collocation with finite element method, Galerkin finite element method.

FINITE DIFFERENCE METHOD FOR TIME DEPENDENT PARTIAL DIFFERENTIAL EQUATION- Parabolic equations: explicit and implicit finite difference methods, weighted average approximation – Dirichlet and Neumann conditions – Two dimensional parabolic equations – ADI method; First order hyperbolic equations – method of characteristics, different explicit and implicit methods; numerical stability analysis, method of lines – Wave equation: Explicit scheme-Stability of above schemes.

FINITE DIFFERENCE METHODS FOR ELLIPTIC EQUATIONS- Laplace and Poisson’s equations in a rectangular region: Five point finite difference schemes, Leibmann’s iterative methods, Dirichlet and Neumann conditions – Laplace equation in polar coordinates: finite difference schemes – approximation of derivatives near a curved boundary while using a square mesh.

FINITE ELEMENT METHOD- Partial differential equations – Finite element method – orthogonal collocation method, orthogonal collocation with finite element method, Galerkin finite element method.

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