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Numerical methods for engineers / Steven C. Chapra, Raymond P. Canale.

By: Contributor(s): Material type: TextTextPublication details: Boston : McGraw-Hill, 2010.Edition: Sixth editionDescription: xviii, 968 páginas : tablas, gráficas ; 24 cmContent type:
  • Texto
Media type:
  • Sin mediación
Carrier type:
  • Volumen
ISBN:
  • 9780073401065
Subject(s): DDC classification:
  • 519.4  C41n  21
Other classification:
  • C60
Contents:
Part one: Modeling, computers, and error analysis ; Chapter 1: Mathematical modeling and engineering problem solving ; Chapter 2: Programming and software ; Chapter 3: Approximations and round-off errors ; Chapter 4: Truncation errors and the Taylor series -- Part 2: Roots of equations ; Chapter 5: Bracketing methods ; Chapter 6: Open methods ; Chapter 7: Roots of polynomials ; Chapter 8: Case studies: roots of equations -- Part 3: Linear algebraic equations ; Chapter 9: Gauss elimination ; Chapter 10: LU decomposition and matrix inversion ; Chapter 11: Special matrices and gauss-seidel ; Chapter 12: Case studies: linear algebraic equations -- Part 4: Optimization ; Chapter 13: One-dimensional unconstrained optimization ; Chapter 14: Multidimensional unconstrained optimization ; Chapter 15: Constrained optimization ; Chapter 16: Case studies: optimization -- Part 5: Curve fitting ; Chapter 17: Least-squares regression ; Chapter 18: Interpolation ; Chapter 19: Fourier approximation; Chapter 20: Case studies: curve fitting -- Part 6: Numerical differentiation and integration ; Chapter 21: Newton-Cotes integration formulas ; Chapter 22: Integration of equations ; Chapter 23: Numerical differentiation ; Chapter 24: Case studies: numerical integration and differentiation -- Part 7: Ordinary differential equations ; Chapter 25: Runge-Kutta methods ; Chapter 26: Stiffness and multistep methods ; Chapter 27: Boundary-value and eigenvalue problems ; Chapter 28: Case studies: ordinary differential equations -- Part 8: Partial differential equations ; Chapter 29: Finite difference: elliptic equations ; Chapter 30: Finite difference: parabolic equations ; Chapter 31: Finite-element method ; Chapter 32: Case studies: partial differential equations.
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Holdings
Item type Home library Call number Vol info Status Notes Date due Barcode Item holds
LIBRO FISICO Biblioteca Principal 519.4 C41n (Browse shelf(Opens below)) Ejemplar 1 Available Reintegro BLAA 8/9/23 29004025082917
Total holds: 0

Incluye referencias bibliográficas (páginas 952-954) e índice.

Part one: Modeling, computers, and error analysis ; Chapter 1: Mathematical modeling and engineering problem solving ; Chapter 2: Programming and software ; Chapter 3: Approximations and round-off errors ; Chapter 4: Truncation errors and the Taylor series -- Part 2: Roots of equations ; Chapter 5: Bracketing methods ; Chapter 6: Open methods ; Chapter 7: Roots of polynomials ; Chapter 8: Case studies: roots of equations -- Part 3: Linear algebraic equations ; Chapter 9: Gauss elimination ; Chapter 10: LU decomposition and matrix inversion ; Chapter 11: Special matrices and gauss-seidel ; Chapter 12: Case studies: linear algebraic equations -- Part 4: Optimization ; Chapter 13: One-dimensional unconstrained optimization ; Chapter 14: Multidimensional unconstrained optimization ; Chapter 15: Constrained optimization ; Chapter 16: Case studies: optimization -- Part 5: Curve fitting ; Chapter 17: Least-squares regression ; Chapter 18: Interpolation ; Chapter 19: Fourier approximation; Chapter 20: Case studies: curve fitting -- Part 6: Numerical differentiation and integration ; Chapter 21: Newton-Cotes integration formulas ; Chapter 22: Integration of equations ; Chapter 23: Numerical differentiation ; Chapter 24: Case studies: numerical integration and differentiation -- Part 7: Ordinary differential equations ; Chapter 25: Runge-Kutta methods ; Chapter 26: Stiffness and multistep methods ; Chapter 27: Boundary-value and eigenvalue problems ; Chapter 28: Case studies: ordinary differential equations -- Part 8: Partial differential equations ; Chapter 29: Finite difference: elliptic equations ; Chapter 30: Finite difference: parabolic equations ; Chapter 31: Finite-element method ; Chapter 32: Case studies: partial differential equations.

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