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www.eeworm.com/read/139491/13154035

m nlgen.m

function y = nlgen (x, h, q) %NLGEN generates the output of a second order Volterra system % y = nlgen (x, h, q) % y(n) = sum_{k} h(k) x(n-k) + sum_{k} sum_{l} q(k,l) x(n-k)x(n-l) % the
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www.eeworm.com/read/139491/13154074

m nlgen.m

function y = nlgen (x, h, q) %NLGEN generates the output of a second order Volterra system % y = nlgen (x, h, q) % y(n) = sum_{k} h(k) x(n-k) + sum_{k} sum_{l} q(k,l) x(n-k)x(n-l) % the
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www.eeworm.com/read/139485/13154225

c mvnorm.c

/*---------------------------------------------------------------------- File : mvnorm.c Contents: Multivariate normal distribution estimation and management Author : Christian Borgelt His
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www.eeworm.com/read/326209/13155628

txt readme.txt

Example: 编译：mpicc –o shortest shortest.c 运行：本实例中使用3个处理器。 　　　mpirun –np 3 shortest 运行结果： Begin to read the matrix! The first integer of the file should be the size of the matrix! Input the file name of
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www.eeworm.com/read/241323/13156431

m jacobi.m

function f=jacobi(a,b,n); %> calculates the coefficients of the powers of %> (1-X)/2 in the Jacobi polynomial of order n. %> Defined eg in Edmonds, Angular Momentum in Quantum Mechanics o
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www.eeworm.com/read/241323/13156434

m fact.m

function f=fact(x); %> The file calculates the factorials fact(x) of %> a matrix with integer entries, sets infinity for negative values. %> Call: fact(X) %> Input: X = vector or matrix, int
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www.eeworm.com/read/241323/13156441

m legfun.m

function f=legfun(N,M,x); %> CALL: f = legfun(N,M,x) %> Calculates the Legendre functions P(M,L) for L = M,...,N; %> NORMALIZED to an L2 norm = 1 on the interval [-1,1]. %> Input: N > M integers, x ro
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www.eeworm.com/read/139320/13161302

m validate.m

function [cost,nmodel,output] = validate(model, Xtrain, Ytrain, Xtest, Ytest,estfct, trainfct, simfct) % Validate a trained model on a fixed validation set % % >> cost = validate({X,Y,type,gam,sig2}
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www.eeworm.com/read/241192/13164279

m thornton.m

function [x,U,D] = thornton(xin,Phi,Uin,Din,Gin,Q) % % function [x,U,D] = thornton(xin,Phi,Uin,Din,Gin,Q) % % M. S. Grewal, L. R. Weill and A. P. Andrews % Global Positioning Systems, Inertial Na
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www.eeworm.com/read/241093/13169959

cs pathfinder.cs

//////////////////////////////////////////////// // // Project: Lines.NET // Version: 1.1 // Author: Vladimir L. // // homepage: http://www.boomsoft.org // e-mail: support@boomsoft.org //
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