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  • 1.rar This MATLAB code calculates the array factor for N element linear array. N单元线性阵列的方向图函数MATLAB仿真代码
  • matchedfilter..rar A Matlab code to plot the matched filter for 16-element linear array with constant phase weights on transmit and receive LFM waveform parameters.计算具有收发线性调频波形参数的相位权重的16单元线性匹配滤波器
  • 177098-Adina_Code.rar non linear fem-adinla
  • Robustcontrol.rar An adaptive fuzzy integral sliding mode controller for mismatched time-varying linear systems is presented in this paper. The proposed fuzzy integral sliding mode controller is designed to have zero steady state system error under step inputs and ...
  • An_Empirical_Study_of_Smoothing_Techniques_for_Lan measure through the cross-entropy of test data. In addition, we introduce two novel smoothing techniques, one a variation of Jelinek-Mercer smoothing and one a very simple linear interpolation technique, both of which outperform existing methods.
  • batbp.rar ... ]=batbp(NetDef,W1,W2,PHI,Y,trparms) trains the % network with backpropagation. % % The activation functions must be either linear or tanh. The network % architecture is defined by the matrix NetDef consisting of two % rows. The first row specifies ...
  • marq.rar ... ,W1,W2,PHI,Y,trparms) % trains the network with the Levenberg-Marquardt method. % % The activation functions can be either linear or tanh. The % network architecture is defined by the matrix NetDef which % has two rows. The first row specifies the ...
  • loo.rar ... input-output % pair in the data set, starting from the initial weights (W1,W2). If % trparms(1)=0 an approximation to the loo-estimate based on "linear % unlearning" is produced. This is in general less accurate, but is much % faster to calculate.
  • rpe.rar ... Gauss-Newton"). Also pruned (i.e., not fully % connected) networks can be trained. % % The activation functions can either be linear or tanh. The network % architecture is defined by the matrix NetDef , which has of two % rows. The first row ...
  • lle_roweis.rar 这是LLE的原始算法,原文的参考文献是:S.T.Roweis and L.K.Saul. Nonlinear dimensionality reduction by locally linear embedding. Science, 290, 2000.