On traveling wave solutions to the optimal investment problem with range constraints

Economy – Quantitative Finance – Portfolio Management

Scientific paper

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Scientific paper

The aim of this paper is to construct and analyze explicit solutions to a class of Hamilton-Jacobi-Bellman equations with range bounds on the optimal response variable. We construct a fully nonlinear partial differential equation as a model for the evolution of the risk preference in the optimal investment problem under the random risk process. We construct monotone risk-seeking and risk-averse traveling wave solutions.

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