Subject Details
Dept     : EEE
Sem      : 4
Regul    : 2019
Faculty : Saranya C
phone  : NIL
E-mail  : saranya.c.math@snsct.org
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Lecture Notes

UNIT 1:
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Newton Raphson method
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Newton Raphson method
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Gauss Seidal Method
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Gauss Elimination Method
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Matrix Inversion by Gauss – Jordan method
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Gauss Jacobi Method
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Gauss Jordan Method
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Matrix Inversion by Gauss – Jordan method
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Eigen values of a matrix by power method.
UNIT 2:
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Interpolation with equal intervals
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Properties of operators
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Relation between the operators
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Finite difference
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Operators
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Newton’s forward and backward difference interpolation
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Newton’s forward and backward difference interpolation
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Interpolation with unequal intervals
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Lagrange’s and Newton’s divided difference interpolations.
UNIT 3:
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Approximation of derivatives using interpolation polynomials
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Differentiation using interpolation formulae
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Differentiation using interpolation formulae
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Numerical integration by Trapezoidal
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Numerical integration by Simpson’s 1/3rd
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Numerical integration by Simpson’s 3/8th rules
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Double integrals using Trapezoidal rules.
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Double integrals using Trapezoidal rules.
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Double integrals using Trapezoidal rules.
UNIT 4:
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Euler’s method
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Modified Eulers methods
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Single step methods
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Taylor’s series method
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Fourth order Runge Kutta method for solving first order equations
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Milne’s predictor corrector methods
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Multi step methods
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Milne’s predictor corrector methods
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Fourth order Runge Kutta method for solving first order equations
UNIT 5:
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Finite difference method for solving two point linear boundary value problems
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Finite difference method for solving two point linear boundary value problems
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Finite difference techniques for the solution of two dimensional Poisson equations on rectangular domain
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Finite difference techniques for the solution of two dimensional Laplace equation on rectangular domain
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Finite difference techniques for the solution of two dimensional Poisson equations on rectangular domain
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Finite difference techniques for the solution of two dimensional Laplace equation on rectangular domain
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Finite difference techniques for the solution of two dimensional Laplace equation on rectangular domain
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One dimensional wave equation by explicit methods
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One dimensional wave equation by explicit methods