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Resource allocation based on integer programming and game theory in uplink multi-cell cooperative OFDMA systems

机译:基于整数规划和博弈论的上行多小区协作OFDMA系统资源分配

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In this article, we propose a semi-distributed resource allocation framework for the resource optimization in multi-cell uplink cooperative orthogonal frequency division multiplexing systems. Specifically, we model the resource allocation framework as an optimal problem. This optimization problem is divided into two steps. First, using integer programming, we achieve the joint relay selection and subcarrier allocation based on maximizing system sum rate in a centralized way. Second, the distributed power allocation is achieved based on game theory, for cooperative and non-cooperative users, respectively. For cooperative mobile stations, an improved utility is proposed to regulate power allocation in the two time slots. Besides the existence of Nash equilibrium (NE), a new approach for the strict mathematical proof of the uniqueness of NE is proposed. Simulation results demonstrate that the proposed algorithm successfully combines the merits of centralized and distributed framework. It can effectively make use of relays to enhance the sum rate of users as well as achieve the fairness among users.
机译:在本文中,我们提出了一种半分布式资源分配框架,用于多小区上行链路协作正交频分复用系统中的资源优化。具体来说,我们将资源分配框架建模为一个最佳问题。此优化问题分为两个步骤。首先,使用整数规划,我们基于集中式最大化系统总速率的基础上,实现了联合中继选择和子载波分配。其次,基于博弈论分别为合作用户和非合作用户实现了分布式功率分配。对于协作移动台,提出了一种改进的实用程序来调节两个时隙中的功率分配。除了存在纳什均衡(NE)之外,还提出了一种新的方法来对NE的唯一性进行严格的数学证明。仿真结果表明,该算法成功地结合了集中式和分布式框架的优点。它可以有效地利用中继来提高用户的求和率,实现用户之间的公平。

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