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Cooperative resource allocation games in shared networks: symmetric and asymmetric fair bargaining models

机译:共享网络中的合作资源分配博弈:对称和不对称的公平交易模型

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The high cost associated with the rollout of 3G services encourages operators to share network infrastructure. Network sharing poses a new challenge in devising fair and Pareto optimal resource allocation strategies to distribute system resources among users and operators in the network. Cooperative game theory provides a framework for formulating such strategies. In this paper, we propose two models (i.e. symmetric and asymmetric) for cooperative resource bargaining among the users and Mobile Virtual Network Operators (MVNOs) of each operator in shared networks based on the concept of preference functions. The bargaining solutions proposed vary according to a parameter ;2; that considers the tradeoff between one??s gain and the losses of others. The well-known Nash and Raiffa- Kalai-Smorodinsky solutions are special instances of the solutions proposed. The symmetric model assumes that all players have equal bargaining powers while in the asymmetric case, players are allowed to submit bids to the network operator to influence the final bargaining outcome. Due to the diversity of demand patterns, temporary resource exchange among operators can provide benefits in terms of better communication quality to their users. To avoid selfish behaviour of the operators, we propose a resource sharing model that allocates extra resources based on the past allocations and contributions of each operator.
机译:与3G服务的推出相关的高昂成本鼓励运营商共享网络基础架构。在设计公平和帕累托最优资源分配策略以在网络中的用户和运营商之间分配系统资源时,网络共享提出了新的挑战。合作博弈理论为制定此类策略提供了框架。在本文中,我们基于偏好函数的概念,为共享网络中的每个运营商的用户和每个运营商的移动虚拟网络运营商(MVNO)之间的协作资源讨价还价提出了两种模型(即对称和非对称)。提议的讨价还价解决方案根据参数; 2;和2而变化。考虑一个人的收益与另一个人的损失之间的权衡。著名的Nash和Raiffa-Kalai-Smorodinsky解决方案是所提出解决方案的特殊实例。对称模型假定所有参与者具有相等的议价能力,而在非对称情况下,允许参与者将出价提交给网络运营商以影响最终的议价结果。由于需求模式的多样性,运营商之间的临时资源交换可以为用户带来更好的通信质量。为了避免运营商的自私行为,我们提出了一种资源共享模型,该模型根据每个运营商的过去分配和贡献分配额外的资源。

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