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Joint Optimization Methods for Nonconvex Resource Allocation Problems of Decode-and-Forward Relay-Based OFDM Networks

机译:基于解码转发中继的OFDM网络非凸资源分配问题的联合优化方法

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摘要

Generally, resource allocation for multicarrier cooperation communication networks includes subcarrier and power allocation; however, it is difficult to solve because of the 0-1 integer programming of subcarrier allocation, which makes the problem nonconvex. This paper focuses on solving the nonconvex problems and provides a general solution to the resource allocation for relay-enhanced multicarrier systems. An established scenario, namely, a decode-and-forward (DF) relay-assisted orthogonal frequency-division multiplexing (OFDM) system, is considered, and we formulate the resource allocation as a joint subcarrier pairing, assignment, and power allocation problem, in which heterogeneous users' data rate requirements are also considered. To make the expression of the proposed optimization approaches for the original maximization problem clear, a four-step methodology is given. First, we transform the original nonconvex problem into a standard convex problem by imposing a new constraint of subcarrier allocation index, regardless of the convexity of the objective function. Furthermore, we prove that the optimum resource allocation algorithm (ORAA) for the dual problem of the transformed optimization problem is equivalent to the optimization of the original function. Subsequently, the optimum solution could be obtained by the golden section search method and the iterative resource allocation algorithm. Finally, a suboptimal resource allocation algorithm (SRAA) that solves the primal problem in an asymptotic manner is proposed. Simulation results illustrate that our proposed SRAA achieves comparable performance to the ORAA with satisfied complexity.
机译:通常,用于多载波协作通信网络的资源分配包括子载波和功率分配。但是由于子载波分配的0-1整数规划而难以解决,这使问题不凸。本文着重解决非凸问题,并为中继增强型多载波系统的资源分配提供了一种通用解决方案。考虑一种已建立的方案,即解码转发(DF)中继辅助正交频分复用(OFDM)系统,并将资源分配公式化为联合子载波配对,分配和功率分配问题,其中还考虑了异构用户的数据速率要求。为了使提出的针对原始最大化问题的优化方法的表达清晰易懂,给出了四步方法。首先,我们通过施加新的子载波分配指标约束,将原始的非凸问题转换为标准凸问题,而不考虑目标函数的凸性。此外,我们证明了针对转换后的优化问题的对偶问题的最优资源分配算法(ORAA)等同于原始函数的优化。随后,通过黄金分割搜索方法和迭代资源分配算法可以获得最优解。最后,提出了一种渐近解决原始问题的次优资源分配算法(SRAA)。仿真结果表明,我们提出的SRAA具有令人满意的复杂性,可以与ORAA媲美。

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