适用于认知无线传感器网络的高效频谱分配方法

广泛工作在ISM(Industrial,Scientific and Medical)频段的无线传感器网络面临严重的频谱稀缺问题。在无线通信中,动态频谱分配被认为是提高频谱效能的重要途径。针对典型集中式管理的认知无线传感器网络设计了基于图着色结合负载强度的高效频谱分配算法。首先在协议干扰模型下确保频谱资源在空间上充分利用,随后综合考虑节点负载强度与公平性建立优化模型并按照乘子法加拟牛顿法框架求解最优值。仿真实验表明算法与固定频谱分配方式和传统自适应频谱分配算法相比,在系统吞吐量和节点缓冲区队列长度两个关键性能指标上具有显著优势。     

线性相依风险下的超额赔款再保险

本文从保险人的角度研究对两类相依风险的超额赔款再保险的最优自留额问题。考虑指数效用函数的货币期望效用原则和自留累积损失的调节系数原则,得到关于这两个问题的最优解的方程。     

基于效用函数的随伴支援炮兵弹药选择模型

随着火炮武器系统的发展,火炮所配属的弹药类型越来越多,针对不同目标选择合适的弹药以达到最佳作战效能具有重要意义。首先,按照"最大化对敌火力效果、最小化附带损伤,最小化费用"的原则,分析了随伴支援炮兵弹药选择模型要考虑的决策指标,包括毁伤比、压制比、非敌伤亡率、安全距离、费用。建立了决策指标的效用函数,在此基础上建立了整体的决策指标,对决策指标的权重系数进行了分析探讨。最后用实例证明该方法是一种有效综合各类因素的弹药选择方法,能够很好地解决弹药选择问题。     

基于效用函数的打击目标选择方法

针对打击目标选择问题,提出了一种基于效用函数的打击目标选择方法,根据效用函数理论和方法,对单个打击目标的价值进行了量化,对多元目标价值函数进行了构造,通过实例分析,说明该方法的有效性和合理性,从而为解决打击目标价值度量问题提供了一种新途径。     

基于体系对抗仿真的装甲装备体系效能评估

针对体系效能评估中仿真结果数据的转化和聚合问题,提出采用效用函数方法加以解决。首先构建了装甲装备体系作战效能的层次化指标体系,在此基础上,引入效用函数对仿真数据进行转化,然后通过加权求和得到体系的整体作战效能和作战能力。最后,通过装甲装备体系对抗仿真和效能评估实例,说明了该方法用于解决体系效能评估问题的可行性和有效性。     

1553B数据总线的使用效率

在1553B 总线的应用中,有两个关键问题:数据总线的使用和传输信息的标准化。本文研究了在连接WPS—1系统中的这些问题,主要内容包括:推论出数据总线能力的计算公式和计算数据WPS—1系统的的计算数据总线能力,除了解决与WPS—1系统有关的问题外,也试着对另外一些类似问题建立一个总的分析方法。     

用户偏好提取MDP建模研究

将马尔可夫判决过程和智能强化学习算法相结合,给出了异构无线网络环境下用户业务偏好评估模型的技术框架。为动态环境下用户需求的感知、量化和适配特征的研究提供了基本的数学描述,对解决用户体验的评价问题和业务与业务环境的适配问题提供了新的研究思路。仿真结果表明所构建的MDP模型能够在多状态条件下学习用户偏好,根据用户需求智能选择业务。     

Constant risk aversion in stochastic contests with exponential completion times

This article analyzes a class of stochastic contests among multiple players under risk‐averse exponential utility. In these contests, players compete over the completion of a task by simultaneously deciding on their investment, which determines how fast they complete the task. The completion time of the task for each player is assumed to be an exponentially distributed random variable with rate linear in the player's investment and the completion times of different players are assumed to be stochastically independent. The player that completes the task first earns a prize whereas the remaining players earn nothing. The article establishes a one‐to‐one correspondence between the Nash equilibrium of this contest with respect to risk‐averse exponential utilities and the nonnegative solution of a nonlinear equation. Using the properties of the latter, it proves the existence and the uniqueness of the Nash equilibrium, and provides an efficient method to compute it. It exploits the resulting representation of the equilibrium investments to determine the effects of risk aversion and the differences between the outcome of the Nash equilibrium and that of a centralized version.© 2016 Wiley Periodicals, Inc. Naval Research Logistics 66:4–14, 2019     

一种基于EDU模型的新闻视频摘要方法

现有的视频摘要技术缺乏一个统一、可扩充的视频摘要模型。针对该缺陷,提出了实体-描述-效用模型(简称EDU模型),该模型从视频实体出发,经过描述得到效用,并最终根据效用来生成视频摘要,该模型具有可扩展性。对EDU模型进行了详细阐述,并根据该模型,提出了新闻视频故事摘要生成的方法。实验结果表明,该方法具有令人满意的效果。     

Balancing stability and efficiency in team formation as a generalized roommate problem

The assignment of personnel to teams is a fundamental managerial function typically involving several objectives and a variety of idiosyncratic practical constraints. Despite the prevalence of this task in practice, the process is seldom approached as an optimization problem over the reported preferences of all agents. This is due in part to the underlying computational complexity that occurs when intra-team interpersonal interactions are taken into consideration, and also due to game-theoretic considerations, when those taking part in the process are self-interested agents. Variants of this fundamental decision problem arise in a number of settings, including, for example, human resources and project management, military platooning, ride sharing, data clustering, and in assigning students to group projects. In this article, we study an analytical approach to “team formation” focused on the interplay between two of the most common objectives considered in the related literature: economic efficiency (i.e., the maximization of social welfare) and game-theoretic stability (e.g., finding a core solution when one exists). With a weighted objective across these two goals, the problem is modeled as a bi-level binary optimization problem, and transformed into a single-level, exponentially sized binary integer program. We then devise a branch-cut-and-price algorithm and demonstrate its efficacy through an extensive set of simulations, with favorable comparisons to other algorithms from the literature.