# Introduction To The Theory Of Shells Book 2018 Best Study Materials

299.00

Candidates can get Best Introduction To The Theory Of Shells Books 2018 Best List of Books for Candidates can get Best Theory Of Shells Examination Admission Entrance Exam (Theory Of Shells) Books 2018 Posted Exam in by Clive L. Dym etc.

## Description

### Candidates can get Best Introduction To The Theory Of ShellsBooks 2018 also a Top List of Main Study Materials for 2017-2018 entrance exam in India.

• Introduction To The Theory Of Shells
by Clive L. Dym

### Syllabus:-

COMPUTER ORIENTED NUMERICAL METHODS

Unit I: Solutions of linear equations: Direct method – Cramer’s rule, Guass – Elimination method- Gauss – Jordan elimination – Triangulation (LU Decomposition) method – Iterative methods Jacobi – Iteration method – Gauss – Siedel iteration, Successive over –relaxation method. Eigen values and eigen vectors: Jacobi method for symmetric matrices- Given’s method for symmetric matrices-Householder’s method for symmetric matrices-Rutishauser method of arbitrary matrices – Power method.

UNIT II: Interpolation: Linear Interpolation – Higher order Interpolation – Lagrange Interpolation – Interpolating polynomials using finites differences- Hermite Interpolation -piece-wise and spline Interpolation.

Unit III Finite Difference and their Applications: Introduction- Differentiation formulas by Interpolating parabolas – Backward and forward and central differences- Derivation of Differentiation formulae using Taylor series- Boundary conditions- Beam deflection – Solution of characteristic value problems- Richardson’s extrapolation- Use of unevenly spaced pivotal points- Integration formulae by interpolating parabolasNumerical solution to spatial differential equations

UNIT IV. Numerical Differentiation: Difference methods based on undetermined coefficients- optimum choice of step length– Partial differentiation. Numerical Integration: Method based on interpolation-method based on undetermined coefficient – Gauss – Lagrange interpolation method- Radaua integration method- composite integration method – Double integration using Trapezoidal and Simpson’s method.

UNIT V Ordinary Differential Equation: Euler’s method – Backward Euler method – Mid point method – single step method, Taylor’s series method- Boundary value problems.

## Reviews

There are no reviews yet.