Computational Linear Algebra

Regular price €59.99
A01=Robert E. White
advanced linear algebra for engineers
Author_Robert E. White
Category=PBF
Category=PBT
Category=PBW
Category=UYA
Cholesky Factorization
Conjugate Gradient Method
Diagonal Components
eigenvalue analysis
Elementary Row Operation
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Full Column Rank
Gauss Elimination
Gauss Transform
Householder Transform
iterative solution methods
least squares problems
Levenberg Marquardt Method
Linear algebra
Linearly Independent
LU Factor
MATLAB
matrix computation techniques
Numerical analysis
Ordinary Differential Equation
Orthonormal Basis
Orthonormal Eigenvectors
Orthonormal Properties
QR Algorithm
QR Factorization
Regular Splitting
Row Operations
Schur Complement
Schur Complement Matrix
scientific computing applications
singular value decomposition
SPD
SPD Matrix
Steepest Descent Method
Truncated SVD
undergraduate mathematics course

Product details

  • ISBN 9781032302461
  • Weight: 600g
  • Dimensions: 156 x 234mm
  • Publication Date: 21 Apr 2023
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
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Courses on linear algebra and numerical analysis need each other. Often NA courses have some linear algebra topics, and LA courses mention some topics from numerical analysis/scientific computing. This text merges these two areas into one introductory undergraduate course. It assumes students have had multivariable calculus. A second goal of this text is to demonstrate the intimate relationship of linear algebra to applications/computations.

A rigorous presentation has been maintained. A third reason for writing this text is to present, in the first half of the course, the very important topic on singular value decomposition, SVD. This is done by first restricting consideration to real matrices and vector spaces. The general inner product vector spaces are considered starting in the middle of the text.

The text has a number of applications. These are to motivate the student to study the linear algebra topics. Also, the text has a number of computations. MATLAB® is used, but one could modify these codes to other programming languages. These are either to simplify some linear algebra computation, or to model a particular application.

Robert E. White is Professor Emeritus, North Carolina State University. He is also the author of Computational Mathematics: Models, Methods, Analysis with MATLAB® and MPI, second edition and Elements of Matrix Modeling and Computing with MATLAB®, both published by CRC Press.