01769nam a2200181Ia 450000500170000000800410001702000130005808200150007110000240008624500510011025000080016126000520016930000180022150512210023994200080146099900170146895201020148520241211205632.0241211s1962    xx            000 0 und d  afcnm1464  a511.6I/H19  aHamming, Richard W. 0aNumerical Methods for Scientists and Engineers  a1ra  aUnited States of America :bMc Graw Hill,c1962  a411 páginas  a1.The difference calculus. 2.Roundoff noise. 3.The summation calculus. 4.Evaluation of infinite series. 5.Finite difference equations. 6.The finite Fourier series. 7.Introduction to polynomial approximations. 8.Polynomial interpolation-arbitrarily spaced data. 9.Polynomial interpolation-Equally spaced data. 10.A uniform method for finding formulas. 11.On finding the error term of a formula. 12.Formulas for definite integrals. 13.Indefinite integrals. 14.Introduction to differential equations. 15.A general theory of predictor-corrector methods. 16.Special methods of integrating ordinary differential equations. 17.Least squares: theory. 18.Least squares: practice. 19.Chebyshev polynomials. 20.Rational functions. 21.Periodic functions-Fourier approximation. 22.The convergence of Fourier series. 23.Nonperiodic functions-the Fourier integral. 24.Linear filters- smoothing and differentiating. 25.Integral and differential equations. 26.Exponential approximation. 27.Exponential approximation. 28.On finding zeros. 29.Simultaneous linear algebraic equations. 30.Inversion of matrices and eigenvalues. 31.Some examples of the simulation of situations and processes. 32.Randow numbers and monte clarlo engineers.  yLIB  c50687d50687  00104070aBE-FCNMbBE-FCNMcTPd2018-02-23eDonacionfBuenoo511.6I/H19pFCNM2496yLIBzExterno