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m demmlp2.m

%DEMMLP2 Demonstrate simple classification using a multi-layer perceptron % % Description % The problem consists of input data in two dimensions drawn from a % mixture of three Gaussians: two of which
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cpp prg15_5.cpp

// File: prg15_5.cpp // the program demonstrates the dynamic programming solution // to the knapsack problem. the vector itemList contains // five items, each with a specified size and value. after
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bak lpvsolpq.bak

% [gam,xmat,ymat,xyopt] = ... % lpvsolpq(vlpv,dim,vnu,fghparm,gradfg,gamwt,slow,xyinit) % calculates the solution to the parameter-dependent OSF LPV control problem % with dynamic parameter measureme
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m lpvsolpq.m

% [gam,xmat,ymat,xyopt] = ... % lpvsolpq(vlpv,dim,vnu,fghparm,gradfg,gamwt,slow,xyinit) % calculates the solution to the parameter-dependent OSF LPV control problem % with dynamic parameter measureme
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c psh2.c

/** prompting shell version 2 ** ** Solves the `one-shot' problem of version 1 ** Uses execvp(), but fork()s first so that the ** shell waits around to perform another command ** New probl
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m pr3_25_ss_counternarrowbandjammer_noband-eliminationfiltering.m

%Problem3.25 %Simulates antijamming features of spread spectrum signal (no band elimination used) against narrow %band jammer and compares to the ones of plain signals; clear all; close all; t=[
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m pr3_26_ss_counternarrowbandjammer_withband-eliminationfiltering.m

%Problem 3.26; %Simulates antijamming features of spread spectrum signal (band elimination used) against narrow %band jammer and compares to the ones of plain signals; clear all; close all; t=[0
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m demhmc3.m

%DEMHMC3 Demonstrate Bayesian regression with Hybrid Monte Carlo sampling. % % Description % The problem consists of one input variable X and one target variable % T with data generated by samplin
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m demolgd1.m

%DEMOLGD1 Demonstrate simple MLP optimisation with on-line gradient descent % % Description % The problem consists of one input variable X and one target variable % T with data generated by sampli
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m demkmn1.m

%DEMKMEAN Demonstrate simple clustering model trained with K-means. % % Description % The problem consists of data in a two-dimensional space. The data is % drawn from three spherical Gaussian di