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Incorporating model uncertainty into optimal insurance contract design
Institution:1. RPV, International Institute for Applied Systems Analysis, Laxenburg, Austria;2. ISOR, University of Vienna, Oskar Morgenstern-Platz 1, A-1090, Vienna, Austria;3. FWF, der Wissenschaftsfond, Erwin Schrödinger Fellowships, Vienna, Austria;4. RAO, Ecole polytechnique fédérale de Lausanne, EPFL-CDM-MTEI-RAO, Lausanne, Switzerland;1. Queensland University of Technology, 2 George St, Brisbane, QLD 4000, Australia;2. HHL Leipzig Graduate School of Management, Jahnallee 59, 04109 Leipzig, Germany;1. School of Mathematical Sciences, Kean University, Union, NJ, 07083, USA;2. Department of Biostatistics, Mailman School of Public Health, Columbia University, 722 West 168th Street, New York, NY 10032, USA;1. IEOR Department, Columbia University, NY, USA;2. Department of Mathematics, Universidad de los Andes, Bogotá, Colombia;3. Laboratory of Stochastic Analysis and its Applications, National Research University Higher School of Economics, Moscow, Russia
Abstract:In stochastic optimization models, the optimal solution heavily depends on the selected probability model for the scenarios. However, the scenario models are typically chosen on the basis of statistical estimates and are therefore subject to model error. We demonstrate here how the model uncertainty can be incorporated into the decision making process. We use a nonparametric approach for quantifying the model uncertainty and a minimax setup to find model-robust solutions. The method is illustrated by a risk management problem involving the optimal design of an insurance contract.
Keywords:Insurance optimization  Model error  Minimax solution  Distributional robustness  Wasserstein distance
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