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This Introduces the three fundamental types of PDE's -- Elliptic, Parabolic and Hyperbolic and studies the numerical solution of Elliptic Equations
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The sparse matrix formulation is used and iterative approaches -- Jacobi, Gauss Seidel and SOR are defined
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These are motivated by analogies between equilibrium of diffusive equations and elliptic systems
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Parallel Computing is Discussed for Gauss Seidel
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Eigenvalue analysis is used to discuss convergence of methods
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We discuss Multigrid methods at a simple level
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