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Towards Fairness Issues in Spatial Crowdsourcing
PhD Thesis Proposal Defence
Title: "Towards Fairness Issues in Spatial Crowdsourcing"
by
Mr. Zhao CHEN
Abstract:
With the booming of mobile Internet and sharing economy, online spatial
crowdsourcing services, such as Uber and Didi, are becoming important
infrastructures of our daily life. Existing studies about spatial
crowdsourcing usually focus on the platform interests and ignore
experiences of requesters and workers. Because of the dynamic task demand
and worker supply changes, the major experience issue comes from
insufficient valid assignments for both workers and requesters. In this
thesis we discuss the problem of how to allocate limited assignment
resource fairly to both worker and requester sides.
For a requester, the resource is available nearby workers because his/her
tasks need to be assigned as soon as possible. Thus, we study the
minimizing maximum delay spatial crowdsourcing (MMD-SC) problem and
propose solutions aiming at achieving a worst case controlled task
assignment. The MMD-SC problem assumes that both workers and requesters
come dynamically and considers not only the workers' travel costs but
also the buffering time of tasks, thus it is very challenging due to
two-sided online setting. To address these challenges, we propose a space
embedding based online random algorithm and two efficient heuristic
algorithms.
For the worker side, the resource is new tasks which needs to be
distributed to workers as equal as possible.The first challenge of this
problem is how to formally define the fairness measurement which can
indicate whether it is fair enough for workers in a many-to-many
task-and-worker matching and the second one is how to do online
assignment/matching accordingly. To address these challenges, we first
propose a novel definition of fairness based on the worker-share in the
assignment and show its validity under several fairness principles in
existing fairness scheduling studies. Next, we formally define the
worker-fairness-aware assignment problem (WFAA) and propose a min-max
matching based assignment algorithm accordingly.
In addition, we show the effectiveness and efficiency of our methods via
extensive experiments on both synthetic and real datasets.
Date: Monday, 9 December 2019
Time: 4:00pm - 6:00pm
Venue: Room 2132C
(lift 19)
Committee Members: Prof. Lei Chen (Supervisor)
Dr. Raymond Wong (Chairperson)
Dr. Xiaojuan Ma
Dr. Wei Wang
**** ALL are Welcome ****