基于模拟退火和粒子群优化的Eureka数字声音广播单频网络覆盖优化

J. Salawa, E. Mwangi, N. Mvungi
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引用次数: 0

摘要

由于可用于声音广播的带宽有限,数字声音广播技术正在成为声音广播行业取代目前以调频广播为主的模拟声音广播的技术手段。目前已经提出了许多具有不同性能和带宽效率的数字声音广播系统。静态延迟是在每个发射机故意引入的人为延迟,以尽量减少单频网络(SFN)中的干扰。在本文中,我们研究了地面数字音频广播(T-DAB)系统,通过为发射机找到一组最佳的静态延迟来优化其最终的SFN覆盖范围。为了进行仿真,采用单频网络(SFN)下发射机的六角形模型。本研究的目的是利用最优的人工静态延迟集实现SFN的覆盖最大化,粒子群优化(PSO)算法具有较强的全局乐观结果发现能力,而受刺激退火(SA)算法具有较强的局部乐观结果发现能力,因此基于其独特的优势,我们选择了这些方法,以便我们的研究可以很好地比较使用全局和局部乐观结果的覆盖。采用模拟退火和粒子群优化技术,覆盖率分别提高了1.12%和2.38%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Coverage Optimization of Eureka Digital Sound Broadcasting Single Frequency Network Using Simulated Annealing and Particle Swarm Optimization
Due to scarcity of bandwidth available for sound broadcasting, Digital sound broadcasting Technology is emerging to be the Technology of resort in sound broadcasting industry towards replacing the analogue sound broadcasting currently dominated by FM Radio. There are many digital sound broadcasting systems being proposed with different performance and bandwidth efficiency. Static delays are artificial delays intentionally introduced at each Transmitter in order to minimize interference in a Single Frequency Network (SFN). In this paper, we have looked at the Terrestrial digital audio broadcasting (T-DAB) system specifically to optimize its final SFN coverage by finding an optimal set of static delays for transmitters. For the sake of simulation, hexagonal model of transmitters operating under Single Frequency Network (SFN) was used. The aim of this study is to maximize SFN coverage by using optimal set of artificial static delays, Particle Swarm Optimization (PSO) have strong ability in finding the global optimistic result while Stimulated Annealing (SA) algorithm has a strong ability to find the local Optimistic result and therefore based on their unique strength, these methods were selected so that our study can have a good comparison in terms of coverage by using both global and local optimistic results. We report the increase of coverage by 1.12% and 2.38% using Simulated Annealing and Particle Swarm Optimization technique respectively.
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