Optimal multiple stopping of linear Diffusions
成果类型:
Article
署名作者:
Carmona, Rene; Dayanik, Savas
署名单位:
Princeton University; Princeton University
刊物名称:
MATHEMATICS OF OPERATIONS RESEARCH
ISSN/ISSBN:
0364-765X
DOI:
10.1287/moor.1070.0301
发表日期:
2008
页码:
446-460
关键词:
singular stochastic-control
valuation
connections
摘要:
Motivated by the analysis of financial instruments with multiple exercise rights of American type and mean reverting underlyers, we formulate and solve the optimal multiple-stopping problem for a general linear regular diffusion process and a general reward function. Instead of relying on specific properties of geometric Brownian motion and call and put option payoffs as in most of the existing literature, we use general theory of optimal stopping for diffusions, and we illustrate the resulting optimal exercise policies by concrete examples and constructive recipes.
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