A Novel Weighted Distance Measure for Multi-Attributed Graph
Muhammad Abulaish, Jahiruddin

TL;DR
This paper introduces a new weighted distance measure for multi-attributed graphs, enabling improved classification and clustering by considering both vertex and edge attributes with adjustable weights.
Contribution
The paper proposes a novel weighted Euclidean distance measure and algorithms for distance calculation and similarity graph generation tailored for multi-attributed graphs.
Findings
Enhanced clustering accuracy on Iris and Twitter datasets.
Flexible weighting improves analysis of complex graph data.
Proposed methods outperform existing similarity graph techniques.
Abstract
Due to exponential growth of complex data, graph structure has become increasingly important to model various entities and their interactions, with many interesting applications including, bioinformatics, social network analysis, etc. Depending on the complexity of the data, the underlying graph model can be a simple directed/undirected and/or weighted/un-weighted graph to a complex graph (aka multi-attributed graph) where vertices and edges are labelled with multi-dimensional vectors. In this paper, we present a novel weighted distance measure based on weighted Euclidean norm which is defined as a function of both vertex and edge attributes, and it can be used for various graph analysis tasks including classification and cluster analysis. The proposed distance measure has flexibility to increase/decrease the weightage of edge labels while calculating the distance between vertex-pairs.…
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Taxonomy
TopicsComplex Network Analysis Techniques · Bioinformatics and Genomic Networks · Advanced Graph Neural Networks
