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RISK-SENSITIVE INVESTMENT STRATEGIES UNDER PARTIALLY OBSERVABLE MARKET CONDITIONS

机译:在部分可观察的市场条件下的风险敏感型投资策略

摘要

System, method and computer program product for modelling Risk-Sensitive Partially-Observable Markov Decision Processes (POMDPs), e.g., in a high-risk domain such as financial planning and solving such equations exactly, such that agents maximize the expected utility of their actions. The system and method employs an exact algorithm for solving Risk-Sensitive POMDPs, for piecewise linear utility functions, by representing underlying value functions with sets of piecewise bilinear functions—computed using functional value iteration—and pruning the dominated bilinear functions using efficient linear programming approximations of underlying non-convex bilinear programs. Considering piecewise linear approximations of utility functions, (i) there is defined the Risk-Sensitive POMDP model that incorporates value functions V(b,w) where argument “b” is a belief state and argument “w” is a continuous wealth dimension; (ii) derive the fundamental properties of the underlying value functions and provide a functional value iteration technique to compute them; and (iii) determine the dominated value functions, to speed up the algorithm.
机译:用于例如在诸如财务计划之类的高风险领域中建模风险敏感的部分可观察的马尔可夫决策过程(POMDP)的系统,方法和计算机程序产品,以及精确地求解这些等式,以使代理最大化其行为的预期效用。该系统和方法采用精确算法来求解分段线性效用函数的风险敏感的POMDP,方法是用分段双线性函数集表示基础价值函数(使用函数值迭代计算),并使用有效的线性规划近似值对主导的双线性函数进行修剪基础非凸双线性程序的集合。考虑效用函数的分段线性逼近,(i)定义了风险敏感的POMDP模型,其中包含值函数V(b,w),其中参数“ b”是信念状态,参数“ w”是连续财富维度; (ii)推导基础价值函数的基本属性,并提供函数值迭代技术来计算它们; (iii)确定主导值函数,以加快算法的速度。

著录项

  • 公开/公告号US2011282801A1

    专利类型

  • 公开/公告日2011-11-17

    原文格式PDF

  • 申请/专利权人 JANUSZ MARECKI;

    申请/专利号US20100780650

  • 发明设计人 JANUSZ MARECKI;

    申请日2010-05-14

  • 分类号G06Q40/00;

  • 国家 US

  • 入库时间 2022-08-21 17:30:37

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