New results for the detection of bicliques
George Manoussakis

TL;DR
This paper introduces new algorithms and insights for detecting maximal and maximum bicliques, especially in graphs with small maximum degree, improving computational complexity in practical scenarios.
Contribution
It provides novel algorithms and theoretical insights specifically optimized for graphs with small maximum degree, enhancing efficiency over previous methods.
Findings
Improved algorithms for biclique detection in low-degree graphs
Enhanced computational complexity bounds for specific graph classes
Practical applicability to real-world graph analysis
Abstract
Building on existing algorithms and results, we offer new insights and algorithms for various problems related to detecting maximal and maximum bicliques. Most of these results focus on graphs with small maximum degree, providing improved complexities when this parameter is constant; a common characteristic in real-world graphs.
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Taxonomy
TopicsMathematics and Applications · Advanced Mathematical Theories and Applications · Advanced Differential Equations and Dynamical Systems
