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Michael Trick

Michael Trick

· Harry B. and James H. Higgins Professor of Operations Research; Dean, Carnegie Mellon University QatarVerified

Carnegie Mellon University · Management Science and Engineering

Active 1986–2020

h-index32
Citations5.7k
Papers95
Funding
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About

Michael Trick is the Harry B. and James H. Higgins Professor of Operations Research at the Tepper School of Business, Carnegie Mellon University. He serves as the Dean of Carnegie Mellon University Qatar. His academic focus includes operations research, with an emphasis on applying data-informed, human-driven approaches to innovation and problem solving. As a faculty member, he is involved in research and thought leadership that connects artificial intelligence, machine learning, management science, and organizational behavior, reflecting the school's strategic vision to lead at the intersection of business, technology, and analytics.

Research topics

  • Computer science
  • Mathematical optimization
  • Mathematics
  • Operations research
  • Theoretical computer science

Selected publications

  • Michael Trick

    Authors group · 2020-01-22

    dataset1st authorCorresponding
  • Operations Research Enables Auction to Repurpose Television Spectrum for Next-Generation Wireless Technologies

    INFORMS Journal on Applied Analytics · 2019-01-01 · 11 citations

    article

    The authors describe a market-based two-stage auction that the FCC, with assistance from researchers from universities and consulting firms, developed. The two-sided auction repurposed 84 MHz of spectrum from conventional over-the-air TV to wireless uses and resulted in reducing the U.S. federal deficit by over $7 billion.

  • Integer and Constraint Programming Approaches for Round-Robin Tournament Scheduling

    Research Showcase @ Carnegie Mellon University (Carnegie Mellon University) · 2018-01-01 · 6 citations

    articleOpen access1st authorCorresponding

    Real sports scheduling problems are difficult to solve due to the variety of different constraints that might be imposed. Over the last decade, through the work of a number of researchers, it has become easier to solve round-robin tournament problems. These tournaments can then become building blocks for more complicated schedules. For example, we have worked extensively with Major League Baseball on creating “what-if” schedules for various league formats. Success in providing those schedules has depended on breaking the schedule into easily solvable pieces. Integer programming and constraint programming methods each have their places in this approach, depending on the constraints and objective function.

  • Mathematical Models for Reconstruction Planning in Urban Areas

    Research Showcase @ Carnegie Mellon University (Carnegie Mellon University) · 2018-06-29 · 2 citations

    articleOpen access

    In the aftermath of a natural disaster, urban planners need to decide how neighborhoods should be restored under limited resources. An ill-planned reconstruction strategy and implementation process may result in socially inefficient land uses and subject neighborhoods to excessive future risk of disaster damage. In this study, we develop a prescriptive mathematical model for the design of redevelopment strategies that minimize future risk of flood and maximize net social benefit under spatial and equity constraints. This model, based on political districting models, is implemented using mathematical programming and a local search heuristic. Computational results are encouraging both for model outputs and solution efficiency. We generate an approximation to a Pareto frontier that provides decisionmakers with considerable flexibility regarding redevelopment strategies.

  • Small Binary Voting Trees

    Figshare · 2018-06-30 · 7 citations

    articleOpen access1st authorCorresponding

    Sophisticated voting on a binary tree is a common form of voting structure, as exemplified by, for example, amendment procedures. The problem of characterizing voting rules that can be the outcome of this procedure has been a longstanding problem in social choice. We explore rules over a small number of candidates, and discuss existence and nonexistence properties of rules implementable over trees.

  • A Linear Programming Approach to Solving Stochastic Dynamic Programming

    Research Showcase @ Carnegie Mellon University (Carnegie Mellon University) · 2018-01-01 · 34 citations

    articleOpen access1st authorCorresponding

    Tepper School of Business

  • Introduction: 2016 Franz Edelman Award for Achievement in Operations Research and the Management Sciences

    INFORMS Journal on Applied Analytics · 2017-02-01

    articleOpen accessSenior author

    This special issue of Interfaces is devoted to the finalists of the 45th annual competition for the Franz Edelman Award for Achievement in Operations Research and the Management Sciences, the profession’s prestigious award for the practice of operations research and business analytics. As in previous years, the six finalists this year cover a wide range of industries and functions.

  • Robust repositioning to counter unpredictable demand in bike sharing systems

    Institutional Knowledge (InK) - Institutional Knowledge at Singapore Management University (Singapore Management University) · 2016-07-09 · 40 citations

    article

    National Research Foundation (NRF) Singapore under International Research Centres in Singapore Funding Initiative

  • Introduction: 2015 Franz Edelman Award for Achievement in Operations Research and the Management Sciences

    INFORMS Journal on Applied Analytics · 2016-02-01

    articleOpen accessSenior author

    This special issue of Interfaces is devoted to the finalists of the 44th annual competition for the Franz Edelman Award for Achievement in Operations Research and the Management Sciences, the profession’s prestigious award for the practice of operations research and business analytics. As in previous years, the six finalists this year cover a wide range of industries and functions.

  • 2002), Solving the travelling tournament problem: A combined integer programming and constraint programming approach

    2015-10-30 · 20 citations

    articleSenior author

    Abstract. The Traveling Tournament Problem is a sports timetabling problem requiring production of a minimum distance double round robin tournament for a group of n teams. Even small instances of this prob-lem seem to be very difficult to solve. In this paper, we present the first provably optimal solution for an instance of 8 teams. The solution methodology is a parallel implementation of a branch and price algo-rithm that uses integer programming to solve the master problem and constraint programming to solve the pricing problem. Additionally, con-straint programming is used as a primal heuristic. 1

Frequent coauthors

  • Anuj Mehrotra

    University of Miami

    11 shared
  • Craig A. Tovey

    11 shared
  • Rasmus V. Rasmussen

    Gentofte Hospital

    7 shared
  • Donna Llewellyn

    6 shared
  • John J. Bartholdi

    5 shared
  • Hakan Yıldız

    Wayne State University

    5 shared
  • Joseph Shantz

    University of Miami

    4 shared
  • Edmund Burke

    4 shared

Education

  • Ph.D., Operations Research

    University of British Columbia

    1984
  • M.S., Operations Research

    University of British Columbia

    1981
  • B.A., Mathematics

    University of British Columbia

    1978
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