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Numerical methods in engineering with MATLAB / Jaan Kiusalaas.

By: Material type: TextTextPublication details: Cambridge : Cambridge University Press, 2016.Edition: Third editionDescription: x, 417 pages : illustrations ; 26 cmISBN:
  • 9781107120570 (hardback : alk. paper)
Subject(s): DDC classification:
  • 620.001518 23 K62
Contents:
Machine generated contents note: 1. Introduction to MATLAB -- 1.1. Quick Overview -- 1.2. Data Types and Variables -- 1.3. Operators -- 1.4. Flow Control -- 1.5. Functions -- 1.6. Input/Output -- 1.7. Array Manipulation -- 1.8. Writing and Running Programs -- 1.9. Plotting -- 2. Systems of Linear Algebraic Equations -- 2.1. Introduction -- 2.2. Gauss Elimination Method -- 2.3. LU Decomposition Methods -- Problem Set 2.1 -- 2.4. Symmetric and Banded Coefficient Matrices -- 2.5. Pivoting -- Problem Set 2.2 -- 2.6. Matrix Inversion -- 2.7. Iterative Methods -- Problem Set 2.3 -- 3. Interpolation and Curve Fitting -- 3.1. Introduction -- 3.2. Polynomial Interpolation -- 3.3. Interpolation with Cubic Spline -- Problem Set 3.1 -- 3.4. Least Squares Fit -- Problem Set 3.2 -- 4. Roots of Equations -- 4.1. Introduction -- 4.2. Incremental Search Method -- 4.3. Method of Bisection -- 4.4. Methods Based on Linear Interpolation -- 4.5. Newton-Raphson Method -- 4.6. Systems of Equations -- Problem Set 4.1 -- 4.7. Zeroes of Polynomials -- Problem Set 4.2 -- 5. Numerical Differentiation -- 5.1. Introduction -- 5.2. Finite Difference Approximations -- 5.3. Richardson Extrapolation -- 5.4. Derivatives by Interpolation -- Problem Set 5.1 -- 6. Numerical Integration -- 6.1. Introduction -- 6.2. Newton-Cotes Formulas -- 6.3. Romberg Integration -- Problem Set 6.1 -- 6.4. Gaussian Integration -- Problem Set 6.2 -- 6.5. Multiple Integrals -- Problem Set 6.3 -- 7. Initial Value Problems -- 7.1. Introduction -- 7.2. Euler's Method -- 7.3. Runge-Kutta Methods -- Problem Set 7.1 -- 7.4. Stability and Stiffness -- 7.5. Adaptive Runge-Kutta Method -- 7.6. Bulirsch-Stoer Method -- Problem Set 7.2 -- 8. Two-Point Boundary Value Problems -- 8.1. Introduction -- 8.2. Shooting Method -- Problem Set 8.1 -- 8.3. Finite Difference Method -- Problem Set 8.2 -- 9. Symmetric Matrix Eigenvalue Problems -- 9.1. Introduction -- 9.2. Jacobi Method -- 9.3. Inverse Power and Power Methods -- Problem Set 9.1 -- 9.4. Householder Reduction to Tridiagonal Form -- 9.5. Eigenvalues of Symmetric Tridiagonal Matrices -- Problem Set 9.2 -- 10. Introduction to Optimization -- 10.1. Introduction -- 10.2. Minimization along a Line -- 10.3. Powell's Method -- 10.4. Downhill Simplex Method -- Problem Set 10.1 -- Appendices -- A1. Taylor Series -- A2. Matrix Algebra
Summary: This book describes and evaluates a range of numerical methods with an emphasis on problem solving.
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Includes index.


Machine generated contents note: 1. Introduction to MATLAB --
1.1. Quick Overview --
1.2. Data Types and Variables --
1.3. Operators --
1.4. Flow Control --
1.5. Functions --
1.6. Input/Output --
1.7. Array Manipulation --
1.8. Writing and Running Programs --
1.9. Plotting --
2. Systems of Linear Algebraic Equations --
2.1. Introduction --
2.2. Gauss Elimination Method --
2.3. LU Decomposition Methods --
Problem Set 2.1 --
2.4. Symmetric and Banded Coefficient Matrices --
2.5. Pivoting --
Problem Set 2.2 --
2.6. Matrix Inversion --
2.7. Iterative Methods --
Problem Set 2.3 --
3. Interpolation and Curve Fitting --
3.1. Introduction --
3.2. Polynomial Interpolation --
3.3. Interpolation with Cubic Spline --
Problem Set 3.1 --
3.4. Least Squares Fit --
Problem Set 3.2 --
4. Roots of Equations --
4.1. Introduction --
4.2. Incremental Search Method --
4.3. Method of Bisection --
4.4. Methods Based on Linear Interpolation --
4.5. Newton-Raphson Method --
4.6. Systems of Equations --
Problem Set 4.1 --
4.7. Zeroes of Polynomials --
Problem Set 4.2 --
5. Numerical Differentiation --
5.1. Introduction --
5.2. Finite Difference Approximations --
5.3. Richardson Extrapolation --
5.4. Derivatives by Interpolation --
Problem Set 5.1 --
6. Numerical Integration --
6.1. Introduction --
6.2. Newton-Cotes Formulas --
6.3. Romberg Integration --
Problem Set 6.1 --
6.4. Gaussian Integration --
Problem Set 6.2 --
6.5. Multiple Integrals --
Problem Set 6.3 --
7. Initial Value Problems --
7.1. Introduction --
7.2. Euler's Method --
7.3. Runge-Kutta Methods --
Problem Set 7.1 --
7.4. Stability and Stiffness --
7.5. Adaptive Runge-Kutta Method --
7.6. Bulirsch-Stoer Method --
Problem Set 7.2 --
8. Two-Point Boundary Value Problems --
8.1. Introduction --
8.2. Shooting Method --
Problem Set 8.1 --
8.3. Finite Difference Method --
Problem Set 8.2 --
9. Symmetric Matrix Eigenvalue Problems --
9.1. Introduction --
9.2. Jacobi Method --
9.3. Inverse Power and Power Methods --
Problem Set 9.1 --
9.4. Householder Reduction to Tridiagonal Form --
9.5. Eigenvalues of Symmetric Tridiagonal Matrices --
Problem Set 9.2 --
10. Introduction to Optimization --
10.1. Introduction --
10.2. Minimization along a Line --
10.3. Powell's Method --
10.4. Downhill Simplex Method --
Problem Set 10.1 --
Appendices --
A1. Taylor Series --
A2. Matrix Algebra

This book describes and evaluates a range of numerical methods with an emphasis on problem solving.

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