Semigroups For Initial-Boundary Value Problems
Marjeta Kramar, Delio Mugnolo, Rainer Nagel
TL;DR
This paper reviews the theory of one-sided coupled operator matrices, emphasizing their application to evolution equations with inhomogeneous boundary conditions, providing a comprehensive overview of the mathematical framework involved.
Contribution
It offers a systematic review of the theory related to coupled operator matrices and their role in solving evolution equations with complex boundary conditions.
Findings
Clarifies the mathematical structure of coupled operator matrices.
Highlights their application to boundary value problems.
Provides insights into solving evolution equations with inhomogeneous boundaries.
Abstract
We review the theory of one-sided coupled operator matrices with a focus on evolution equations with inhomogeneous boundary conditions. (The original article had no abstract.)
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Taxonomy
TopicsNonlinear Differential Equations Analysis · Spectral Theory in Mathematical Physics · Stability and Controllability of Differential Equations