📄 smoothinterpolate.m
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function [y] = SmoothInterpolate(t,x,ti,wla,pfa);%SmoothInterpolate: Kernel smoothing for non-uniform sampled signals.%% [y] = SmoothInterpolate(t,x,ti,wl,pf);%% t Times of signal observations (sec).% x Values of signal observations.% ti Times to generate estimate of smoothed signal values (sec).% wl Length of kernel window to use (sec). Default = 5 sec.% pf Plot flag: 0=none (default), 1=screen.%% y Estimated filtered signal values at times specified by ti.%% Smoothes (lowpass filters) the signal specified by the (t,y) % coordinates and evaluates the estimate at the times specified by% the vector ti. This function is faster than other kernel % smoothing routines because it takes advantage of the fact that t % and ti are sorted in increasing order (required). This routine % uses a truncated guassian kernel with standard deviation % specified by wl. Points more than 5 standard deviations away from % the evaluation time, ti, are ignored. Although the units % specified above are seconds, the signal times (t), estimation % times (ti), and window length (wl) can actually be in any measure % (e.g. samples), as long as they are consistent with one another.%% Example: Do a smooth interpolation of interbeat intervals % estimated from an electrocardiogram R detector at a constant % sample rate of 5 Hz. Use a kernel width of 2 seconds.%% load ECG.mat;% np = length(ecg);% ri = ECGDetectRInterbeat(ecg,fs,fs);% nr = length(ri);% ibi = diff(ri)/fs;% t = (ri(1:nr-1) + ri(2:nr))/(2*fs);% fsi = 5;% ti = 0:(1/fsi):((np-1)/fs); % x = SmoothInterpolate(t,ibi,ti,2,1);%% M.P. Wand and M.C. Jones, Kernel Smoothing. New York: Chapman & % Hall, 1995.%% Version 1.00 JM%% See also Detectors, Lowpass, and Smooth.
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