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A method for estimating the parameters of the K-distribution using a nonlinear network based on fuzzy system and neural networks

机译:一种基于模糊系统和神经网络的非线性网络估计K分布参数的方法

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This paper investigates a new technique for estimating the shape parameter of a K-distribution based on fuzzy neural network (FNN). In order to improve the estimation accuracy with inexpensive computational requirement, the FNN estimator is used to accurate the solutions of the nonlinear equations and the inverse functions (gk(v))of the Raghavan’s and ML/MOM (Maximum-Likelihood and Method Of Moments)methods respectively. A long this line, the estimated arithmetic and geometric means of data and the estimated function gk (ν̂) of the two estimators are combined and modeled by the FNN shape parameter estimator where an off-line optimization of their weights via genetic algorithms (GA) is considered. The simulation results are carried out to demonstrate the validity of the approach as well as the successfulness of the FNN estimator for low mean square error (MSE) of parameter estimates when compared with existing Raghavan’s, HOFM (Higher Order and Fractional Moments), ML/MOM and [(z)log(z)] estimators. Additionally, the FNN method yields parameter estimates with lower computational complexity which allows rapid calculation in real time implementation.
机译:本文研究了基于模糊神经网络(FNN)估算K分布形状参数的新技术。为了提高具有廉价计算要求的估计精度,FNN估计器用于准确raghavan和ml /妈妈的非线性方程的解和逆函数(g k (v)) (最大似然和时刻的方法)方法。这条线路,估计的算术和数据的数据和几何手段以及两个估计器的估计函数G K / INF>(ν)由FNN形状参数估计器组合和建模,其中离线优化通过遗传算法(GA)的重量被认为是考虑的。进行仿真结果以证明该方法的有效性以及与现有的Raghavan的Hofm(高阶和小数矩)相比,参数估计的低均方误差(MSE)的FNN估计器的成功性以及用于参数估计的成功。 MOM和[(z)log(z)]估算器。另外,FNN方法产生具有较低计算复杂度的参数估计,其允许实时实现快速计算。

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