Convergence Criteria for Dynamic Integer Systems
Klaus Weise (Private research)
TL;DR
This paper introduces criteria to determine if all trajectories of a dynamic integer system eventually converge to a single fixed point, aiding in understanding system stability.
Contribution
It provides new convergence criteria specifically designed for dynamic integer systems, enhancing analysis methods for such systems.
Findings
Criteria successfully identify convergent trajectories
Applicable to a wide class of integer systems
Improves stability analysis techniques
Abstract
Criteria are presented for testing whether every trajectory of a dynamic integer system converges to the same fixed point
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Taxonomy
TopicsBenford’s Law and Fraud Detection · Computability, Logic, AI Algorithms · semigroups and automata theory