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📄 boottestvs.m

📁 一种好的统计参数估计方法.其中的原代码为国外学者编写
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function[H]=boottestvs(x,statfun,vzero,type,alpha,B1,B2,B3,varargin)%      D=boottestvs(x,statfun,v_0,type,alpha,B1,B2,B3,PAR1,...)%  %       Hypothesis test for a characteristic (parameter) 'v'%      of an unknown distribution  based on the bootstrap  %      resampling procedure and variance stabilisation (VS).%%     Inputs:%           x - input vector data %     statfun - the estimator of the parameter given as a Matlab function%        v_0  - the value of vartheta under the null hypothesis%        type - the type of hypothesis test.%%               For type=1:   H: v=v_0   against K: v~=v_0%                (two-sided hypothesis test)      %               For type=2:   H: v<=v_0  against K: v>v_0      %                (one-sided hypothesis test)   %               For type=3:   H: v>=v_0  against K: v<v_0   %                (one-sided hypothesis test) %               (default type=1)           %      alpha  - determines the level of the test%               (default alpha=0.05)  %         B1  - numbers of bootstrap resamplings for VS %               (default B1=100) %         B2  - numbers of bootstrap resamplings for VS %               (default B2=25) %         B3  - number of bootstrap resamplings%               (default B3=99)           %    PAR1,... - other parameters than x to be passed to statfun%%     Outputs:%           D - The output of the test. %               D=0: retain the null hypothesis%               D=1: reject the null hypothesis%%     Example:%%     D = boottestvs(randn(10,1),'mean',0);%  Created by A. M. Zoubir and D. R. Iskander%  May 1998%%  References:% %  Efron, B.and Tibshirani, R.  An Introduction to the Bootstrap.%               Chapman and Hall, 1993.%%  Tibshirani, R. Variance Stabilisation and the Bootstrap. %               Biometrika,  Vol.75, pp. 433-444, (1988).%%  Zoubir, A.M. Bootstrap: Theory and Applications. Proceedings %               of the SPIE 1993 Conference on Advanced  Signal %               Processing Algorithms, Architectures and Imple-%               mentations. pp. 216-235, San Diego, July  1993.%%  Zoubir, A.M. and Boashash, B. The Bootstrap and Its Application%               in Signal Processing. IEEE Signal Processing Magazine, %               Vol. 15, No. 1, pp. 55-76, 1998.pstring=varargin;if (exist('B3')~=1), B3=99; end;if (exist('B2')~=1), B2=25; end;if (exist('B1')~=1), B1=100; end;if (exist('alpha')~=1), alpha=0.05; end;if (exist('type')~=1), type=1; end;if (exist('vzero')~=1),   error('Proivde the value of the paramter under the null hypothesis'); end;x=x(:);vhat=feval(statfun,x,pstring{:});[vhatstar,ind]=bootstrp(B1,statfun,x,pstring{:});bstats=bootstrp(B2,statfun,x(ind),pstring{:});sigmastar2=var(bstats);[statsort,sigmasort,sigmasm2]=smooth(vhatstar',sigmastar2,B1/200);a=statsort;b=sigmasm2.^(-1/2);h=zeros(1,B1);h(1)=0;  for i=2:B1,   h(i)=h(i-1)+(a(i)-a(i-1))*(b(i)+b(i-1))/2;end;[vhatstar1,ind1]=bootstrp(B3,statfun,x,pstring{:});ind=find(vhatstar1>=a(1) & vhatstar1<=a(B1));ind1=find(vhatstar1<a(1));ind2=find(vhatstar1>a(B1));newv=vhatstar1(ind);newvs=vhatstar1(ind1);newvl=vhatstar1(ind2);hvec(ind)=interp1(a,h,newv)';hvec(ind1)=(h(2)-h(1))/(a(2)-a(1))*(newvs-a(1))+h(1);hvec(ind2)=(h(B1)-h(B1-1))/(a(B1)-a(B1-1))*(newvl-a(B1-1))+h(B1-1);  p=find(a>vhat);if isempty(p)  hvhat=(h(B1)-h(B1-1))/(a(B1)-a(B1-1))*(vhat-a(B1-1))+h(B1-1);elseif p(1)==1,  hvhat=(h(2)-h(1))/(a(2)-a(1))*(vhat-a(1))+h(1);else    hvhat=interp1(a,h,vhat);end;p=find(a>vzero);if isempty(p)  hvzero=(h(B1)-h(B1-1))/(a(B1)-a(B1-1))*(vzero-a(B1-1))+h(B1-1);elseif p(1)==1,  hvzero=(h(2)-h(1))/(a(2)-a(1))*(vzero-a(1))+h(1);else    hvzero=interp1(a,h,vzero);end;M=(B3+1)*(1-alpha);if type==1,     Tstar=abs(hvec-hvhat);       T=abs(hvhat-hvzero);    ST=sort(Tstar);    if T>ST(M), H=1; else H=0; end;elseif type==2,    Tstar=(hvec-hvhat);       T=(hvhat-hvzero);    ST=sort(Tstar);    if T>ST(M), H=1; else H=0; end;elseif type==3,    Tstar=(hvec-hvhat);       T=(hvhat-hvzero);    ST=sort(Tstar);    if T<ST(M), H=1; else H=0; end;             end;           

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