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Applied and Computational Linear Algebra: A First Course by Charles L. Byrne



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About this book :-
This is a practical textbook designed for students new to linear algebra. This text is intended for a graduate course that focuses on applications of linear algebra and on the algorithms used to solve the problems that arise in those applications. It explains important ideas like vectors, matrices, and eigenvalues, and shows how these concepts are used in real-world problems, especially in fields like engineering, computer science, and data science. The book focuses on both understanding the math and learning how to solve problems using computer tools like MATLAB or Python. It includes clear examples and exercises to help students practice and apply what they’ve learned. It’s a great choice for anyone looking to learn both the theory and practical uses of linear algebra.

Book Detail :-
This book has following details information.
Title: Applied and Computational Linear Algebra: A First Course by Charles L. Byrne by NA
Publisher: University of Massachusetts Lowell
Series: FreeComp
Year: 2013
Pages: 504
Type: PDF
Language: English
ISBN-10 #: N\A
ISBN-13 #: N\A
Country: Pakistan
License: N\A
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About Author :-
The author NA NA

Book Contents :-
conver the following topics.
Part-I Preliminaries 1. Introduction 2. An Overview of Applications 3. A Little Matrix Theory 4. The ART, MART and EM-MART Part-II Algebra 5. More Matrix Theory 6. Metric Spaces and Norms 7. Under-Determined Systems of Linear Equations 8. Convex Sets 9. Linear Inequalities Part-III Algorithms 10. Fixed-Point Methods 11. Jacobi and Gauss-Seidel Methods 12. A Tale of Two Algorithms 13. Block-Iterative Methods I 14. The Split Feasibility Problem 15. Conjugate-Direction Methods 16. Regularization 17. Transmission Tomography I 18. Transmission Tomography II 19. Emission Tomography 20. Magnetic Resonance Imaging 21. Intensity Modulated Radiation Therapy 22. Appendix: Linear Algebra 23. Appendix: Even More Matrix Theory 24. Appendix: More ART and MART 25. Appendix: Constrained Iteration Methods 26. Appendix: Block-Iterative Methods II 27. Appendix: Eigenvalue Bounds 28. Appendix: List-Mode Reconstruction in PET 29. Appendix: A Little Optimization 30. Appendix: Geometric Programming and the MART 31. Appendix: Fourier Transforms and the FFT 32. Appendix: Hermitian and Normal Linear Operators 33. Appendix: Sturm-Liouville Problems 34. Appendix: Hermite’s Equations and Quantum Mechanics 35. Appendix: The BLUE and The Kalman Filter 36. Appendix: Matrix and Vector Differentiation 37. Appendix: Signal Detection and Estimation

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