• <label id="xsx3j"><ruby id="xsx3j"></ruby></label>
  • <mark id="xsx3j"></mark>

      <mark id="xsx3j"></mark>
    1. 新聞中心NEWS


      講座:Weight-Ranked Divide-and-Conquer Contracts

      發布者:人力資源辦公室    發布時間:2020-12-25

      題 目:Weight-Ranked Divide-and-Conquer Contracts

      嘉 賓:Lester Chan 博士生 Boston University

      主持人:錢軍輝 教授 上海交通大學安泰經濟與管理學院

      時 間:2020年 12月26日(周六) 08:30--10:00

      地 點:上海交通大學 徐匯校區安泰樓A507


      This paper studies bilateral contracting between one principal and multiple agents. Multiple equilibria arise due to agents’ strategic interactions. In general, the principal’s optimal contracting scheme varies with the choice of equilibrium selection criterion or implementation requirement. Nevertheless, for a large class of models where agents’ payoffs constitute a weighted potential game, I show that one contracting scheme is optimal for a large class of equilibrium selection criteria and implementation requirements. This scheme ranks agents in ascending order of their weights in the weighted potential game and induces them to accept their offers in a dominance-solvable way, starting from the first agent. With the general results, I derive robust predictions and policy guidance for a wide variety of applications, including networks and pure/impure public goods/bads.


      Lester Chan is a Ph.D. candidate in Economics at Boston University. His fields of research are microeconomic theory and industrial organization, with a special interest in potential games, contract theory, and platforms. His current research focuses on overcoming the challenge of multiple equilibria in various principal(s)-agents problems. In addition to his job market paper, Lester has another solo-authored working paper entitled “Divide and Conquer in Two-Sided Markets: A Potential-Game Approach,” which is currently revise and resubmit at RAND Journal of Economics.