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Exercises In Numerical Linear Algebra And Matrix Factorizations Tom Lyche

  • SKU: BELL-12274434
Exercises In Numerical Linear Algebra And Matrix Factorizations Tom Lyche
$ 31.00 $ 45.00 (-31%)

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Exercises In Numerical Linear Algebra And Matrix Factorizations Tom Lyche instant download after payment.

Publisher: Springer
File Extension: PDF
File size: 2.96 MB
Pages: 284
Author: Tom Lyche, Georg Muntingh, Øyvind Ryan
ISBN: 9783030597887, 3030597881
Language: English
Year: 2020
Volume: 23

Product desciption

Exercises In Numerical Linear Algebra And Matrix Factorizations Tom Lyche by Tom Lyche, Georg Muntingh, Øyvind Ryan 9783030597887, 3030597881 instant download after payment.

To put the world of linear algebra to advanced use, it is not enough to merely understand the theory; there is a significant gap between the theory of linear algebra and its myriad expressions in nearly every computational domain. To bridge this gap, it is essential to process the theory by solving many exercises, thus obtaining a firmer grasp of its diverse applications. Similarly, from a theoretical perspective, diving into the literature on advanced linear algebra often reveals more and more topics that are deferred to exercises instead of being treated in the main text. As exercises grow more complex and numerous, it becomes increasingly important to provide supporting material and guidelines on how to solve them, supporting students’ learning process. 

This book provides precisely this type of supporting material for the textbook “Numerical Linear Algebra and Matrix Factorizations,” published as Vol. 22 of Springer’s Texts in Computational Science and Engineering series. Instead of omitting details or merely providing rough outlines, this book offers detailed proofs, and connects the solutions to the corresponding results in the textbook. For the algorithmic exercises the utmost level of detail is provided in the form of MATLAB implementations. Both the textbook and solutions are self-contained. This book and the textbook are of similar length, demonstrating that solutions should not be considered a minor aspect when learning at advanced levels.

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