首页> 外文会议>The 8th International Conference on Advanced Computing and Communications (ADCOM 2000) Dec 14-16, 2000 Cochin, India >On Optimal and Near-Optimal Schemes for Channel Assignment in Cellular Networks using Genetic Algorithm
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On Optimal and Near-Optimal Schemes for Channel Assignment in Cellular Networks using Genetic Algorithm

机译:基于遗传算法的蜂窝网络信道分配最优与近最优方案

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The Channel Assignment Problem (CAP) deals with assigning frequency channels to the cells (within a minimum bandwidth) satisfying the frequency separation constraints for avoiding channel interference. In its most general form, this problem is NP-complete. Here, we first show that the minimum bandwidth required for assigning channels to a seven-node subgraph of a hexagonal cellular network with all nodes within distance two from each other, is lower than that given in [1] for a 2-band buffering system (where the channel interference does not extend beyond two cells). Given that, for avoiding channel interference, s_1 and s_2 are the minimum frequency separations between two cells at distance 1 and 2 apart respectively (s_1 ≥ s_2), we show that this minimum bandwidth is (s_1 + 5s_2), if s_2 ≤ s_1 ≤ 2s_2, and (2s_1 + 3s_2, if s_1 ≥ 2s_2, in contrast to (2s_1 + 4s_2) for all cases as shown in [1]. Next, we present an algorithm for solving the channel assignment problem in its general form using the Elitist model of Genetic Algorithm (EGA). It gives an optimal assignment (with bandwidth equal to the lower bound) when s_1 ≤ s_2. For other cases, the assignment using this algorithm requires a bandwidth of 8s_2 for s_2 < s_1 ≤ 2s_2, 4s_1 for 2s_2 ≤ s_1 ≤ 3s_2, and (2s_1 + 6s_2) for s_1 ≥ 3s_2. The improvement in the bandwidth provided by the proposed algorithm over that in [1] lies between 1 and 4/3.
机译:信道分配问题(CAP)用于将频率信道分配给满足最小频宽限制的小区(在最小带宽内),以避免信道干扰。在最一般的形式上,这个问题是NP完全的。在这里,我们首先表明,将信道分配给六边形蜂窝网络的七个节点子图(所有节点之间的距离都在两个距离之内)所需的最小带宽低于[1]中针对2频带缓冲系统给出的带宽(其中信道干扰不会超出两个小区)。假设为了避免信道干扰,s_1和s_2分别是两个距离相距1和2(s_1≥s_2)的小区之间的最小频率间隔,我们证明如果s_2≤s_1≤则此最小带宽为(s_1 + 5s_2)。与[1s]中所示的所有情况相反,对于(2s_1 + 4s_2),与(2s_1 + 4s_2)相比,如果2s_2和(2s_1 + 3s_2,如果s_1≥2s_2)。遗传算法(EGA)模型,当s_1≤s_2时,它给出一个最优分配(带宽等于下限);对于其他情况,使用此算法的分配要求s_2

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