Skip to content

Latest commit

 

History

History
55 lines (55 loc) · 2.14 KB

2024-09-12-lahoud24a.md

File metadata and controls

55 lines (55 loc) · 2.14 KB
title abstract openreview software section layout series publisher issn id month tex_title firstpage lastpage page order cycles bibtex_author author date address container-title volume genre issued pdf extras
DataSP: A Differential All-to-All Shortest Path Algorithm for Learning Costs and Predicting Paths with Context
Learning latent costs of transitions on graphs from trajectories demonstrations under various contextual features is challenging but useful for path planning. Yet, existing methods either oversimplify cost assumptions or scale poorly with the number of observed trajectories. This paper introduces DataSP, a differentiable all-to-all shortest path algorithm to facilitate learning latent costs from trajectories. It allows to learn from a large number of trajectories in each learning step without additional computation. Complex latent cost functions from contextual features can be represented in the algorithm through a neural network approximation. We further propose a method to sample paths from DataSP in order to reconstruct/mimic observed paths’ distributions. We prove that the inferred distribution follows the maximum entropy principle. We show that DataSP outperforms state-of-the-art differentiable combinatorial solver and classical machine learning approaches in predicting paths on graphs.
nbwSnQBLU3
Papers
inproceedings
Proceedings of Machine Learning Research
PMLR
2640-3498
lahoud24a
0
DataSP: A Differential All-to-All Shortest Path Algorithm for Learning Costs and Predicting Paths with Context
2094
2112
2094-2112
2094
false
Lahoud, Alan and Schaffernicht, Erik and Stork, Johannes
given family
Alan
Lahoud
given family
Erik
Schaffernicht
given family
Johannes
Stork
2024-09-12
Proceedings of the Fortieth Conference on Uncertainty in Artificial Intelligence
244
inproceedings
date-parts
2024
9
12