Applications of Toeplitz iterative solvers in science and engineering
Abstract
In this paper, we briefly survey some of the latest developments and applications by using Krylov subspace methods for solving Toeplitz-like systems. One of the main results is that the complexity of solving a large class of n -by- n Toeplitz systems can be reduced to O ( n log n ) operations. Some applications are studied.
Fields of Study & Subjects
Matrix Theory and Algorithms
Electromagnetic Scattering and Analysis
Numerical methods in inverse problems
Publication details
- Journal / source
- CRC Press eBooks
- Pages
- 71–80
- Publication date
- 24 February 2026
- Language
- EN
- Document type
- Book chapter