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www.eeworm.com/read/150905/12250438

m demhmc2.m

%DEMHMC2 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 sampling X
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m demrbf1.m

%DEMRBF1 Demonstrate simple regression using a radial basis function network. % % Description % The problem consists of one input variable X and one target variable % T with data generated by sampling
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m contents.m

% Kernel machines. % % extraction - (dir) Kernel feature extraction. % preimage - (dir) Pre-image problem for RBF kernel. % % diagker - Returns diagonal of kernel matrix. % dualcov - Dual
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m~ contents.m~

% Kernel machines. % % extraction - (dir) Kernel feature extraction. % preimage - (dir) Pre-image problem for RBF kernel. % % diagker - Returns diagonal of kernel matrix. % dualcov - Dual
www.eeworm.com/read/252197/12293847

m ip_07_01.m

% MATLAB script for Illustrated Problem 7.1. clear echo on T=1; delta_T=T/200; % sampling interval alpha=0.5; % rolloff factor fc=40/T; % carrier frequency
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m ip_03_11.m

% MATLAB script for Illustrative Problem 3.11. % Demonstration script for frequency modulation. The message signal % is m(t)=sinc(100t). clear echo on t0=.2; % sign
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m ip_06_03.m

% MATLAB script for Illustrative Problem 6.3. clear echo on f_cutoff=2000; % the desired cutoff frequency f_stopband=2500; % the actual stopband frequency fs=10000; % the sampling frequen
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m ip_09_04.m

% MATLAB script for Illustrative Problem 9.4. clear echo on Lc=20; % number of chips per bit A1=3; % amplitude of the first sinusoidal interference A2=7; % amplitude of the seco
www.eeworm.com/read/149739/12352668

m gendats.m

%GENDATS Generation of a simple classification problem of 2 Gaussian classes % % A = GENDATS (N,K,D,LABTYPE) % % INPUT % N Dataset size, or 2-element array of class sizes (default: [50 50]
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m yprime.m

function yp = yprime(t,y) % Differential equation system for restricted three body problem. % Think of a small third body in orbit about the earth and moon. % The coordinate system moves with the e