arXiv · 2607.15494
Computing markings for fuzzy minimax nets over the Gödel structure
Abstract
Fuzzy minimax nets were recently introduced as a tool for computing the greatest fuzzy bisimulation and simulation between two finite fuzzy graph-based structures. In this work, we provide an efficient algorithm with time complexity $O(m + n + l\log{l})$ for computing the greatest correct marking of a finite fuzzy minimax net over the Gödel structure, where $n$, $m$, and $l$ denote the numbers of nodes, positive edges, and distinct fuzzy values used in the net, respectively. Building on this result, we derive the first algorithm with time complexity $O((m+n)n)$ for computing the greatest fuzzy directed simulation between two finite fuzzy graphs over the Gödel structure, where $n$ and $m$ denote the total numbers of vertices and positive edges, respectively, in the input graphs.
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Linh Anh Nguyen. 2026-09-17. Computing markings for fuzzy minimax nets over the Gödel structure. https://arxiv.org/abs/2607.15494
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