Operator splitting with spatial-temporal discretization
Andr\'as B\'atkai, Petra Csom\'os, B\'alint Farkas, Gregor Nickel
TL;DR
This paper analyzes the convergence of operator splitting methods when combined with spatial discretization and rational approximations, providing insights into their theoretical properties.
Contribution
It offers a detailed convergence analysis of operator splitting methods integrated with spatial discretization and rational approximations.
Findings
Convergence conditions established for combined methods
Theoretical bounds on approximation errors
Insights into stability of discretized operator splitting
Abstract
Continuing earlier investigations, we analyze the convergence of operator splitting procedures combined with spatial discretization and rational approximations.
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Taxonomy
TopicsMatrix Theory and Algorithms · Characterization and Applications of Magnetic Nanoparticles · Numerical methods in inverse problems