Jointly Learning Representations for Map Entities via Heterogeneous Graph Contrastive Learning
Jiawei Jiang, Yifan Yang, Jingyuan Wang, Junjie Wu

TL;DR
This paper introduces HOME-GCL, a novel self-supervised heterogeneous graph contrastive learning method that jointly learns representations for multiple map entity types, improving integration and performance in geographic information systems.
Contribution
It proposes a unified framework for learning map entity representations across categories using a heterogeneous graph transformer and contrastive learning, addressing limitations of prior single-category methods.
Findings
Outperforms existing methods on large-scale datasets.
Effectively integrates diverse map entities into a unified representation.
Demonstrates superiority in multiple downstream tasks.
Abstract
The electronic map plays a crucial role in geographic information systems, serving various urban managerial scenarios and daily life services. Developing effective Map Entity Representation Learning (MERL) methods is crucial to extracting embedding information from electronic maps and converting map entities into representation vectors for downstream applications. However, existing MERL methods typically focus on one specific category of map entities, such as POIs, road segments, or land parcels, which is insufficient for real-world diverse map-based applications and might lose latent structural and semantic information interacting between entities of different types. Moreover, using representations generated by separate models for different map entities can introduce inconsistencies. Motivated by this, we propose a novel method named HOME-GCL for learning representations of multiple…
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Taxonomy
TopicsAdvanced Graph Neural Networks · Geographic Information Systems Studies · Text and Document Classification Technologies
MethodsAttention Is All You Need · Position-Wise Feed-Forward Layer · Dense Connections · Label Smoothing · Absolute Position Encodings · Softmax · Byte Pair Encoding · Linear Layer · Multi-Head Attention · Laplacian EigenMap
