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Maximum Complex Task
Assignment
Hien To
hto@usc.edu
Geo Crowd Overview
• Geo Task that Leyla defined in ACMGIS paper is
independent, atomic, and thus, simple task.
• What if a situation requires a correlation between
some tasks?
• Basic correlation: Some tasks are required to be
completed together for the aggregation of their
result.
• Keyword: Information Aggregation, Complex Geo
Task
Complex Task
• A Spatial Complex Task t of a form <L, Q, S, δ> is a
set of queries Q to be answered at a set of location L
(|L| = |Q|). Simply put, each q of Q is to be answered
as l of L. A set of Q is asked at time s and will be
expired at s+ δ.
• A Spatial Complex Task t is considered to be completed
if and only if ALL q of Q ARE ANSWERED.
• Our optimal goals are to maximize #Complex Task, not
#Subtasks
New Constrain
New constrain added to the network flow
problem:
• Lower bound on edges capacity (to enforce
concept of all-or-non subtasks assignment)
• Node demand (to treat all complex task equally no
matter how many subtasks they have)
=> Could be solved by extension of
MaxFLow algorithms
Proposed Solution
References
• Dang, Hung, Tuan Nguyen, and Hien To. Maximum Complex Task
Assignment: Towards Tasks Correlation in Spatial
Crowdsourcing. In Proceedings of the 15th International Conference
on Information Integration and Web-based Applications & Services
(iiWAS 2013) (Acceptance rate ~30%) (Paper) (Code)
References
• Dang, Hung, Tuan Nguyen, and Hien To. Maximum Complex Task
Assignment: Towards Tasks Correlation in Spatial
Crowdsourcing. In Proceedings of the 15th International Conference
on Information Integration and Web-based Applications & Services
(iiWAS 2013) (Acceptance rate ~30%) (Paper) (Code)

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Maximum Complex Task Assignment in Spatial Crowdsourcing

  • 2. Geo Crowd Overview • Geo Task that Leyla defined in ACMGIS paper is independent, atomic, and thus, simple task. • What if a situation requires a correlation between some tasks? • Basic correlation: Some tasks are required to be completed together for the aggregation of their result. • Keyword: Information Aggregation, Complex Geo Task
  • 3. Complex Task • A Spatial Complex Task t of a form <L, Q, S, δ> is a set of queries Q to be answered at a set of location L (|L| = |Q|). Simply put, each q of Q is to be answered as l of L. A set of Q is asked at time s and will be expired at s+ δ. • A Spatial Complex Task t is considered to be completed if and only if ALL q of Q ARE ANSWERED. • Our optimal goals are to maximize #Complex Task, not #Subtasks
  • 4. New Constrain New constrain added to the network flow problem: • Lower bound on edges capacity (to enforce concept of all-or-non subtasks assignment) • Node demand (to treat all complex task equally no matter how many subtasks they have) => Could be solved by extension of MaxFLow algorithms
  • 6. References • Dang, Hung, Tuan Nguyen, and Hien To. Maximum Complex Task Assignment: Towards Tasks Correlation in Spatial Crowdsourcing. In Proceedings of the 15th International Conference on Information Integration and Web-based Applications & Services (iiWAS 2013) (Acceptance rate ~30%) (Paper) (Code)
  • 7. References • Dang, Hung, Tuan Nguyen, and Hien To. Maximum Complex Task Assignment: Towards Tasks Correlation in Spatial Crowdsourcing. In Proceedings of the 15th International Conference on Information Integration and Web-based Applications & Services (iiWAS 2013) (Acceptance rate ~30%) (Paper) (Code)

Editor's Notes

  1. Red points: complex task Green points: subtasks of complex tasks Blue points: workers 2 values of edges that connect Source and Red points are lower bound and upper bound capacity of the edges: + equal to each other in order to enforce all-or-none subtasks assignment + equal to the maximum number of subtasks in any complex task Node representing complex task has demand value. This is the different between its #subtask and #subtask of a node that has the most subtasks Capacities of edges connecting Blue points and Sink node are MaxTask accepted by each worker. =&amp;gt; Finding a maximum flow in this network lead to successful Max Complex Task Assignment