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Details for:
Ashino R., Vaillancourt R. Numerical Methods with Matlab 2009
ashino r vaillancourt r numerical methods matlab 2009
Type:
E-books
Files:
1
Size:
6.6 MB
Uploaded On:
Jan. 4, 2023, 5:36 p.m.
Added By:
andryold1
Seeders:
14
Leechers:
6
Info Hash:
6EEF60C51377F53BBA2F9B52C649948429CA5892
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Textbook in PDF format Solutions of Nonlinear Equations Computer Arithmetics Review of Calculus The Bisection Method Fixed Point Iteration Newton’s, Secant, and False Position Methods Accelerating Convergence Horner’s Method and the Synthetic Division Muller’s Method Interpolation and Extrapolation Lagrange Interpolating Polynomial Newton’s Divided Difference Interpolating Polynomial Gregory–Newton Forward-Difference Polynomial Gregory–Newton Backward-Difference Polynomial Hermite Interpolating Polynomial Cubic Spline Interpolation Numerical Differentiation and Integration Numerical Differentiation The Effect of Roundoff and Truncation Errors Richardson’s Extrapolation Basic Numerical Integration Rules The Composite Midpoint Rule The Composite Trapezoidal Rule The Composite Simpson’s Rule Romberg Integration for the Trapezoidal Rule Adaptive Quadrature Methods Matrix Computations LU Solution of Ax = b Cholesky Decomposition Matrix Norms Iterative Methods Overdetermined Systems Matrix Eigenvalues and Eigenvectors The QR Decomposition The QR algorithm The Singular Value Decomposition Numerical Solution of Differential Equations Initial Value Problems Euler’s and Improved Euler’s Method Low-Order Explicit Runge–Kutta Methods Convergence of Numerical Methods Absolutely Stable Numerical Methods Stability of Runge–Kutta methods Embedded Pairs of Runge–Kutta methods Multistep Predictor-Corrector Methods Stiff Systems of Differential Equations The Matlab ODE Suite The Methods in the Matlab ODE Suite The ode set Options Nonstiff Problems of the Matlab ode demo Stiff Problems of the Matlab ode demo Concluding Remarks Orthogonal polynomials Fourier–Legendre Series Derivation of Gaussian Quadratures Numerical Solution of Integral Equations of the Second Kind Formulae and Tables Legendre Polynomials Pn(x) on [−1, 1] Laguerre Polynomials on 0 ≤ x ∞ Fourier–Legendre Series Expansion Exercises for Numerical Methods Solutions to Exercises for Numerical Methods
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Ashino R., Vaillancourt R. Numerical Methods with Matlab 2009.pdf
6.6 MB