Numerical methods for engineers / Steven C. Chapra, Raymond P. Canale.
Material type: TextPublisher: Boston : McGraw-Hill Higher Education, c2006Edition: Fifth editionDescription: xviii, 926 pages : illustrations ; 24 cmContent type: text Media type: unmediated Carrier type: volumeISBN: 0071244298 [paperback]Subject(s): Engineering mathematics -- Data processing | Numerical calculations -- Data processing | Microcomputers -- ProgrammingDDC classification: Online resources: Publisher description | Table of contents onlyItem type | Current location | Call number | Status | Date due | Barcode |
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Book | 518.02462 C36 2006 (Browse shelf) | Available | 3UCBL000017899 | ||
Book | 518.02462 C36 2006 (Browse shelf) | Available | 3UCBL000005423 |
Includes appendices, glossary and index
Contents: 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 -- Chapter 5 Bracketing methods -- Chapter 6 Open methods -- Chapter 7 Roots of polynomials -- Chapter 8 Case studies: roots of 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 -- Chapter 13 One-dimensional unconstrained optimization -- Chapter 14 Multidimensional unconstrained optimization -- Chapter 15 Constrained optimization -- Chapter 16 Case studies: optimization -- Chapter 17 Least-squares regression -- Chapter 18 Interpolation -- Chapter 19 Fourier approximation -- Chapter 20 Case studies: curve fitting -- Chapter 21 Newton-cotes integration formulas -- Chapter 22 Integration of equations -- Chapter 23 Numerical differentiation -- Chapter 24 Case studies: numerical integration and differentiation -- 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 -- 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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