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  • 大小: 5KB
    文件類型: .m
    金幣: 1
    下載: 0 次
    發布日期: 2021-06-10
  • 語言: Matlab
  • 標簽: gmm估計??

資源簡介

GMM估計是計量,金融,經濟中常見的估計參數的一種方法

資源截圖

代碼片段和文件信息

function?[paraestt_staVitChi_staPvalue]=my_gmmestimation(momentpara0YXZnumberK)

%This?program?is?for?GMM?estimation

%input:

%moment:?moment?conditions?function?defined?by?users

%para0:initial?value?for?estimated?parameters

%YX:data?used?to?estimate?parameters

%Z:?data?for?instrument?variables

%number:?maximum?convergence?number?when?choosing?optimal?weighting?matrix

%K:number?of?moment?conditions

%output:??

%paraest:parameters?estimated

%t_sta:?T?statistics?for?each?estimated?parameter

%V:covariance?matrix?for?estimated?parameters

%it:?number?of?iteration

%Chi_sta?and?Pvalue:?overidentifying?test?null?hypothesis?is?moment

%conditions?are?feasible

?


%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%example1

%to?estimate?the?following?model:Y=alpha+beta*X+eta

%moment?conditions:[E(eta);E(X*eta)]=0

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%

%clear

%kk=1000;

%X=randn(kk1);Y=1+2*X+randn(kk1)/3;Z=[ones(kk1)X];number=100;

%para0=[0;1];

%[paraestt_staV]=gmmestimation(‘linearmodel01‘para0YXZnumber2)

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%moment?conditions

%function?f=linearmodel01(paranumYXZW)

%[Tq]=size(Y);

%alpha=para(1);beta=para(2);

%eta=[Y-(alpha+beta*X)];

%for?i=1:T

???%?m_t(i:)=kron(eta(i:)Z(i:));

????%end

%m=mean(m_t)‘;

%obj=m‘*W*m;

%if?num==1

????%f=obj;

????%elseif?num==2

????%f=m_t;

????%elseif?num==3

????%f=m;

????%end

%%%%%%%%%%%%%%%%%%%%%%%%%%%

%example2

%to?estimate?the?following?model:

%dr_t?=(alpha+beta*r_t)*dt+sigma*r_t^(gamma)*dW_t

%where?W_t?is?a?Brownian?motion

%r_t?is?interest?rate?at?time?t?and?dr_t=r_t-r_t-1=y_t

%x_t=r_t-1dW_t=sqrt(dt)*eta_t

%eta_t?is?a?standard?normal?random?variabledefine?y=[y_t]x=[x_t]?xy?are?colummn?vectors

%rewrite?the?model:?y=(alpha+beta*x)*dt+sigma*x^(gamma)*dW

%instrument?variables:z=[1x]

%moment?conditions;

%kron([E(y-(alpha+beta*x)*dt);

%E(y-((alpha+beta*x)*dt)^2-sigma^2*x^(2*gamma)*dt)]z)=0

%kron(AB)?means?Kroneker?product?of?A?and?B

%%%%%%%%%%%%%%%moment?function

%?function?f=cklstest01(paranumYXZW)

%?[Tq]=size(Y);

%?alpha=para(1);beta=para(2);sigsq=para(3);gamma=para(4);

%?eta=[Y-(alpha+beta*X)/12(Y-(alpha+beta*X)/12).^2-sigsq*X.^(2*gamma)/12];

%?for?i=1:T

%????

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