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Autori principali: Bougiatiotis, Konstantinos, Paliouras, Georgios
Natura: Preprint
Pubblicazione: 2024
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Accesso online:https://arxiv.org/abs/2411.11149
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author Bougiatiotis, Konstantinos
Paliouras, Georgios
author_facet Bougiatiotis, Konstantinos
Paliouras, Georgios
contents Multi-relational networks capture intricate relationships in data and have diverse applications across fields such as biomedical, financial, and social sciences. As networks derived from increasingly large datasets become more common, identifying efficient methods for representing and analyzing them becomes crucial. This work extends the Prime Adjacency Matrices (PAMs) framework, which employs prime numbers to represent distinct relations within a network uniquely. This enables a compact representation of a complete multi-relational graph using a single adjacency matrix, which, in turn, facilitates quick computation of multi-hop adjacency matrices. In this work, we enhance the framework by introducing a lossless algorithm for calculating the multi-hop matrices and propose the Bag of Paths (BoP) representation, a versatile feature extraction methodology for various graph analytics tasks, at the node, edge, and graph level. We demonstrate the efficiency of the framework across various tasks and datasets, showing that simple BoP-based models perform comparably to or better than commonly used neural models while offering improved speed and interpretability.
format Preprint
id arxiv_https___arxiv_org_abs_2411_11149
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle From Primes to Paths: Enabling Fast Multi-Relational Graph Analysis
Bougiatiotis, Konstantinos
Paliouras, Georgios
Machine Learning
Social and Information Networks
Multi-relational networks capture intricate relationships in data and have diverse applications across fields such as biomedical, financial, and social sciences. As networks derived from increasingly large datasets become more common, identifying efficient methods for representing and analyzing them becomes crucial. This work extends the Prime Adjacency Matrices (PAMs) framework, which employs prime numbers to represent distinct relations within a network uniquely. This enables a compact representation of a complete multi-relational graph using a single adjacency matrix, which, in turn, facilitates quick computation of multi-hop adjacency matrices. In this work, we enhance the framework by introducing a lossless algorithm for calculating the multi-hop matrices and propose the Bag of Paths (BoP) representation, a versatile feature extraction methodology for various graph analytics tasks, at the node, edge, and graph level. We demonstrate the efficiency of the framework across various tasks and datasets, showing that simple BoP-based models perform comparably to or better than commonly used neural models while offering improved speed and interpretability.
title From Primes to Paths: Enabling Fast Multi-Relational Graph Analysis
topic Machine Learning
Social and Information Networks
url https://arxiv.org/abs/2411.11149