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Use any programming language for the following: Machine Exercise: a. Make an Algorithm for solving systems of linear algebraic equations using the methods below: 1.) Gauss elimination 2.) LU decomposition method (any one of the following) Doolittle's decomposition • Crout's decomposition Cholesky's decomposition 3.) Iterative methods (any one of the following) Gauss-Jacobi Gauss-Seidel Successive Relaxation Conjugate Gradient b. Write a program for solving the system Ax = b by 1.) Gaussian elimination algorithm 2.) LU decomposition methods (any one of the three) Doolittle's decomposition • Crout's decomposition Cholesky's decomposition

Use any programming language for the following: Machine Exercise: a. Make an Algorithm for solving systems of linear algebraic equations using the methods below: 1.) Gauss elimination 2.) LU decomposition method (any one of the following) Doolittle's decomposition • Crout's decomposition Cholesky's decomposition 3.) Iterative methods (any one of the following) Gauss-Jacobi Gauss-Seidel Successive Relaxation Conjugate Gradient b. Write a program for solving the system Ax = b by 1.) Gaussian elimination algorithm 2.) LU decomposition methods (any one of the three) Doolittle's decomposition • Crout's decomposition Cholesky's decomposition

Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Use any programming language for the following: Machine Exercise: a. Make an Algorithm for solving systems of linear algebraic equations using the methods below: 1.) Gauss elimination 2.) LU decomposition method (any one of the following) • Doolittle's decomposition • Crout's decomposition Cholesky's decomposition 3.) Iterative methods (any one of the following) Gauss-Jacobi Gauss-Seidel • Successive Relaxation Conjugate Gradient b. Write a program for solving the system Ax = b by 1.) Gaussian elimination algorithm 2.) LU decomposition methods (any one of the three) %3D • Doolittle's decomposition • Crout's decomposition Cholesky's decomposition
Transcribed Image Text:Use any programming language for the following: Machine Exercise: a. Make an Algorithm for solving systems of linear algebraic equations using the methods below: 1.) Gauss elimination 2.) LU decomposition method (any one of the following) • Doolittle's decomposition • Crout's decomposition Cholesky's decomposition 3.) Iterative methods (any one of the following) Gauss-Jacobi Gauss-Seidel • Successive Relaxation Conjugate Gradient b. Write a program for solving the system Ax = b by 1.) Gaussian elimination algorithm 2.) LU decomposition methods (any one of the three) %3D • Doolittle's decomposition • Crout's decomposition Cholesky's decomposition
3.) Iterative methods (any one of the four). Use x(0) = 0, ɛ = 10- 6 if necessary %3D • Gauss-Jacobi Gauss-Seidel • Successive Relaxation (with some choice of W, you can experiment with it) • Conjugate Gradient Machine Problem: Solve the equations Ax = b where %3D 1.44 -0.36 5.52 0.00 0.04 -0.36 10.33 -7.78 0.00 -2.15 A = b 5.52 -7.78 28.40 9.00 0.00 0.00 9.00 61.00 0.88 by: Gauss elimination • LU decomposition methods • Iterative methods Use hand computation for methods you did not program.
Transcribed Image Text:3.) Iterative methods (any one of the four). Use x(0) = 0, ɛ = 10- 6 if necessary %3D • Gauss-Jacobi Gauss-Seidel • Successive Relaxation (with some choice of W, you can experiment with it) • Conjugate Gradient Machine Problem: Solve the equations Ax = b where %3D 1.44 -0.36 5.52 0.00 0.04 -0.36 10.33 -7.78 0.00 -2.15 A = b 5.52 -7.78 28.40 9.00 0.00 0.00 9.00 61.00 0.88 by: Gauss elimination • LU decomposition methods • Iterative methods Use hand computation for methods you did not program.
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