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Budget-Driven and Congestion-Driven Constrained Shortest Paths in Road Networks
PhD Thesis Proposal Defence
Title: "Budget-Driven and Congestion-Driven Constrained Shortest Paths in Road
Networks"
by
Mr. Libin WANG
Abstract:
Route planning has been an integral part of many spatial applications, such as
online navigation systems, ride-hailing platforms, and food delivery services.
One of the fundamental operations in route planning is the point-to-point
shortest path query due to its ubiquitous and simple usage. However, finding
the "shortest" path that minimizes a single objective (such as the shortest
distance and travel time) cannot satisfy various routing demands in practice.
For example, a traveler may have a limited budget for the toll fee, and the
shortest path can be infeasible when it traverses several highways and bridges
with high toll charges. It is more flexible to consider the constrained
shortest path (CSP) that minimizes an objective under a constraint imposed on
the path.
In this thesis proposal, we study the CSP from two perspectives, namely
budget-driven CSP and congestion-driven CSP. From a local view, given a query
with a budget constraint and two points, we first study how to efficiently
process each CSP query. Though the budget constraint increases the
computational difficulty, compared with finding the unconstrained shortest
path, it also brings many pruning and speedup opportunities. We design by far
the fastest CSP solution that attaches importance to the pruning power of the
budget. From a global view of processing millions of routing queries daily in a
navigation system (such as Google Maps), it can be observed that routing
queries with similar sources and destinations are answered by similar shortest
paths, which aggravates traffic congestion. To mitigate it, we study how to
properly define different CSP queries to return sometimes slightly slower
routes with acceptable detours. We propose solutions that aim to enable instant
responses to online routing queries while achieving congestion minimization
with theoretical guarantees in a long term.
Date: Tuesday, 30 April 2024
Time: 4:00pm - 6:00pm
Venue: Room 4472
Lifts 25/26
Committee Members: Prof. Raymond Wong (Supervisor)
Prof. Xiaofang Zhou (Chairperson)
Prof. Gary Chan
Dr. Binhang Yuan