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📄 test_imodwt_mra.m

📁 时间序列分析中很用的源码,书的原名为时间序列分析的小波方法.
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function [result] = test_imodwt_mra% test_modwt -- Test driver for imodwt_mra%%   $Id: test_imodwt_mra.m 612 2005-10-28 21:42:24Z ccornish $X = load('TestData/heart.dat');wavelet = 'la8';J0 = 6;boundary = 'periodic';% Compute the modwt[WJt, VJ0t] = modwt(X, wavelet, J0, boundary);% Function Tests% Test Case 1: Normal execution, default parametersdisp('Test Case 1: Normal execution, default parameters');[DJt, SJ0t, att] = imodwt_mra(WJt, VJ0t, wavelet);% Test Case 2a: Error, insufficient argumentsdisp('Test Case 2a: Error, insufficient arguments');try  [DJt, SJ0t, att] = imodwt_mra(WJt);catch  disp('Error caught');end% Test Case 2b: Error, insufficient argumentsdisp('Test Case 2b: Error, insufficient arguments');try  [DJt, SJ0t, att] = imodwt_mra;catch  disp('Error caught');end% Test Case 3: Check output details and smooths  against expected resultsdisp('Test Case 3: Check output details and smooths against expected results');[DJt, SJ0t, att] = imodwt_mra(WJt, VJ0t, wavelet);Dt_expected = load('TestData/MODWT/ecg-LA8-MODWT-MRA.dat');DJt_expected = Dt_expected(:,1:J0);SJ0t_expected = Dt_expected(:,J0+1);fuzzy_tolerance = 1E-10;if (fuzzy_diff(DJt, DJt_expected, fuzzy_tolerance, 'summary') == 0)  disp('DJt details agree within fuzzy tolerance');else  error('DJt details do not agree within fuzzy tolearance');endif (fuzzy_diff(SJ0t, SJ0t_expected, fuzzy_tolerance, 'summary') == 0)  disp('SJ0t smooths agree within fuzzy tolerance');else  error('SJ0t smooths do not agree within fuzzy tolearance');endreturn

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