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Channel assignment using a subspace approach to neural networks

机译:使用子空间方法对神经网络的渠道分配

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The problem of planning a mobile cellular network involves the allocation of channels to base stations so as to ensure the network can carry sufficient traffic whilst avoiding unacceptable levels of interference. A number of authors have considered energy minimising neural networks as a method of solving the channel assignment problem (CAP). These parallel algorithms rely on the minimum of the dynamic equation describing the neural network, known as the energy function, coinciding with the optimum solution of the channel assignment problem. Numerous studies of neural networks as a method of solving combinatorial optimisation problems have been undertaken. The travelling salesman problem (TSP) has been tackled in the context of a rigorous mathematical structure. With this approach the solution is confined to a subspace in which valid solutions are known to lie. A solution technique is then developed which resolves the conflict between minimising the energy and ensuring the final solution lies within the valid subspace. Previous has shown that this solution technique can be extended to the channel assignment problem by formulating it in terms of the valid subspace in which valid solutions to the traffic demand constraint must lie. The interference constraints are enforced by means of the energy function which is minimised whilst ensuring the solution remains within the valid subspace. The advantage of this formulation is the ability to independently control the traffic demand constraint which can be enforced without the need of a heuristically- derived energy function. The paper extends the algorithm to include adjacent channel interference from arbitrary base stations and presents the results for a channel assignment problem typical of densely populated areas.
机译:规划移动蜂窝网络的问题涉及向基站分配信道,以确保网络可以承载足够的交通,同时避免不可接受的干扰水平。许多作者认为能量最小化神经网络作为解决信道分配问题的方法(帽)。这些并行算法依赖于描述神经网络的动态方程的最小值,称为能量函数,与信道分配问题的最佳解决方案一致。已经进行了对神经网络作为解决组合优化问题的方法的许多研究。在严格的数学结构的背景下,已经解决了旅行推销员问题(TSP)。通过这种方法,该解决方案仅限于已知有效解决方案的子空间。然后开发解决方案技术,其解决了最小化能量和确保最终解决方案之间的冲突在有效子空间中。上次表明,通过在有效子空间方面将其扩展到该解决方案技术可以扩展到通道分配问题,其中有效的子空间必须撒谎。通过能量函数强制执行干扰约束,该能量函数最小化,同时确保解决方案仍然在有效子空间内。该配方的优点是能够独立控制交通需求约束,而无需启发式能量函数的需要。该纸张扩展了算法包括来自任意基站的相邻信道干扰,并呈现典型的人口稠密区域典型的频道分配问题的结果。

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