Neural Temporal Point Processes for Forecasting Directional Relations in Evolving Hypergraphs
Tony Gracious, Arman Gupta, Ambedkar Dukkipati

TL;DR
This paper introduces a novel sequential generative model for forecasting directional, higher-order relations in evolving hypergraphs, addressing the exponential complexity of possible hyperedges and demonstrating significant performance improvements.
Contribution
It presents the first comprehensive method for predicting directed hyperedges in hypergraphs, combining temporal point processes with candidate generation and hyperedge prediction stages.
Findings
Achieves 32% improvement over pairwise models.
Achieves 41% improvement over hyperedge models.
Validated on five datasets with extensive empirical evaluation.
Abstract
Forecasting relations between entities is paramount in the current era of data and AI. However, it is often overlooked that real-world relationships are inherently directional, involve more than two entities, and can change with time. In this paper, we provide a comprehensive solution to the problem of forecasting directional relations in a general setting, where relations are higher-order, i.e., directed hyperedges in a hypergraph. This problem has not been previously explored in the existing literature. The primary challenge in solving this problem is that the number of possible hyperedges is exponential in the number of nodes at each event time. To overcome this, we propose a sequential generative approach that segments the forecasting process into multiple stages, each contingent upon the preceding stages, thereby reducing the search space involved in predictions of hyperedges. The…
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Taxonomy
TopicsComplex Network Analysis Techniques · Human Mobility and Location-Based Analysis · Graph Theory and Algorithms
