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njit-etd2003-081 - New Jersey Institute of Technology

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138<br />

For each given scale a within the vector scales, the wavelet coefficient C b were<br />

computed for b=1 to ls=length(s), and were stored in COEFS(i,:) if a=scales(i). Output<br />

argument COEFS is a la-by-ls matrix where la is the length <strong>of</strong> scales. COEFS is a real<br />

or complex matrix depending on the wavelet type. The steps <strong>of</strong> calculating the COEFS<br />

were:<br />

For any scale a, the wavelet coefficients Ca,b for b=1 to length(s) could be<br />

obtained by convolving the signal s and a dilated and translated version <strong>of</strong> the integrals<br />

(given by intwave.m), and taking the finite difference using<br />

diff.m.<br />

One <strong>of</strong> the objectives in studying the HRV in this dissertation was to compare<br />

the time frequency representations <strong>of</strong> the Short time Fourier transform, Smoothed<br />

Pseudo Wigner-Ville, Choi-William and Born-Jordan-Cohen distributions to the wavelet

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