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% SENERSEP Smooth ENERgy SEParation algorithm, amplitude and frequency tracking % [am, fm, energy] = amfm_sep(sig,f1,f2), applies the energy operator % on the sig and its first deriv

function Eh = historyupdate(Eh,Ev,t,T) % Temperature & Energy history update method supplied with SA Tools. % Copyright (c) 2002, by Richard Frost and Frost Concepts. % See http://www.frostconcepts

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function [margt,margf,E]=margtfr(tfr,t,f) %MARGTFR Marginals and energy of a time-frequency representation. % [MARGT,MARGF,E]=MARGTFR(TFR,T,F) calculates the time and % frequency marginals and the en

function sig=sigmerge(x1,x2,ratio); %SIGMERGE Add two signals with given energy ratio in dB. % SIG=SIGMERGE(X1,X2,RATIO) adds two signals so that a given % energy ratio expressed in deciBels is satisf

function sig=sigmerge(x1,x2,ratio); %SIGMERGE Add two signals with given energy ratio in dB. % SIG=SIGMERGE(X1,X2,RATIO) adds two signals so that a given % energy ratio expressed in deciBels is satisf

function [margt,margf,E]=margtfr(tfr,t,f) %MARGTFR Marginals and energy of a time-frequency representation. % [MARGT,MARGF,E]=MARGTFR(TFR,T,F) calculates the time and % frequency marginals and the en

% % FUNCTION 2.5 : "cp0201_waveform" % % Generates the energy normalized pulse waveform % % Special case of the second derivative Gaussian pulse: % SCHOLTZ'S MONOCYCLE % % ********************

function [u, energy] = Poisson(mesh, f, g_D, g_N) % POISSON solve the 2-D Poisson equation % -\Delta u = f, % in the current mesh with boundary conditions % u = g_D on the Dirich