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首页> 外文期刊>IEEE Transactions on Vehicular Technology >Generalized Benders Decomposition to Secure Energy-Efficient Resource Allocation for Multiuser Full-Duplex Relay Cooperative Networks
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Generalized Benders Decomposition to Secure Energy-Efficient Resource Allocation for Multiuser Full-Duplex Relay Cooperative Networks

机译:广义Benders分解可确保多用户全双工中继协作网络的节能资源分配

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摘要

In this paper, we investigate the issue of resource allocation for secure energy efficient communication in a multiuser orthogonal frequency division multiplexing (OFDM) based full-duplex (FD) relaying network in the presence of a passive eavesdropper whose channel state information (CSI) is not perfectly known. Our goal is to maximize the overall secure energy efficiency (SEE), which presents the relationship between energy consumption and secrecy performance. In the context of multiuser communications, such a resource allocation strategy jointly combines subcarrier permutation, subcarrier pair allocation, as well as power allocation altogether. The considered optimization problem is formulated as a mixed integer nonconvex programming problem, which is generally NP hard. Analyzing the property of such a problem, we first use the Dinkelbach's method to eliminate the fractional form and then exploit Generalized Benders decomposition to de-couple the original problem into a master problem for pure integer programming and a primal problem for nonlinear programming. More specific, given the nonconvexity of the primal problem, we accordingly transform it into an equivalent relaxed convex problem by applying dual decomposition, alternative convex search, and difference of convex function programming. The numerical results are provided to validate the theoretical analysis and to demonstrate the effectiveness of the proposed algorithm.
机译:在本文中,我们研究了在存在信道状态信息(CSI)为无源窃听者的情况下,基于多用户正交频分复用(OFDM)的全双工(FD)中继网络中的安全节能通信的资源分配问题。尚不完全清楚。我们的目标是最大程度地提高总体安全能源效率(SEE),该效率提出了能耗与保密性能之间的关系。在多用户通信的情况下,这样的资源分配策略将子载波排列,子载波对分配以及功率分配结合在一起。所考虑的优化问题被表述为混合整数非凸规划问题,通常是NP难的。分析此类问题的性质,我们首先使用Dinkelbach方法消除分数形式,然后利用广义Benders分解将原始问题解耦为纯整数规划的主问题和非线性规划的原始问题。更具体地讲,给定原始问题的非凸性,我们通过应用对偶分解,替代凸搜索和凸函数编程的差异,将其相应地转化为等效的松弛凸问题。数值结果提供了验证理论分析和证明所提出的算法的有效性。

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