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[ÇóÖú] Çë½ÌÈçºÎÌá¸ßMATLABº¯Êýnorminv(p,0,1)µÄʹÓþ«¶È

Çë½Ì¸÷λ´óÀÐÒ»¸öMATLABÎÊÌ⣺ÈçºÎÌá¸ßº¯Êýnorminv(p,0,1)µÄʹÓþ«¶È£¿
norminvΪһάÕý̬·Ö²¼µÄÀÛ»ý·Ö²¼º¯ÊýµÄÄæº¯Êý£¬¼ÙÉè p = 1-10^(i) , i = 1,...,.N£¬ ÒòΪmatlabµÄÔËË㾫¶ÈΪ˫¾«¶È16λÓÐЧÊý×Ö £¬Òò´Ëµ±N>16µÄʱºò£¬norminv(p,0,1)·µ»ØµÄ¶¼ÊÇÕýÎÞÇî´ó¡£ÏÖÔÚ±à³ÌÉæ¼°µ½µÄp±È½ÏС£¬ËùÒÔÏëÇë½ÌÒ»ÏÂÈçºÎʹµÃp<1-10^16ʱ£¬Ò²ÄÜʹµÃ¸Ãº¯ÊýµÃ³ö½ÏΪ׼ȷµÄ½á¹û£¿
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±àÖÆµÄMATLBAº¯Êý LeftTruncatedNormrnd¼°ÆäÑéÖ¤´úÂëÈçÏ£¬¾­¹ýÑéÖ¤¸Ð¾õÕâÖÖ·½·¨»¹²»´í¡£Óз¹ý´óÀлò³æÓÑÈç¹û¾õµÃÓÐʲô²»¶Ô£¬»òÕ߸ü¸ßЧµÄ·½·¨£¬»¹Çë¶àÖ¸½Ì¡£

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function [X,accept_rate] = LeftTruncatedNormrnd(ul,Ns)

alpha = (ul+sqrt(ul^2+4))/2;
Ns_accept = 0;

while Ns_accept==0
% 1. Generate translated exponential distribution
Z = exprnd(1/alpha,Ns,1)+ul;

% 2. Compute coeffcient of accept rate
po = exp(-(Z-alpha).^2/2);

% 3. Accept or reject
U = rand(Ns,1);
index = find(U<=po);
X = Z(index,1);

% 4. other
Ns_accept = length(index);
accept_rate = Ns_accept/Ns;
end

return

ÑéÖ¤´úÂ룺
xc_max = max(X);
xc = ulxc_max-ul)/1000:xc_max;
dx = xc(2)-xc(1);
n1 = hist(X,xc);

pdf_sim = n1/Ns_accept/dx;
pdf_norm = normpdf(xc,0,1)/normcdf(ul,'upper');

plot(xc,pdf_sim)
hold on
plot(xc,pdf_norm)
4Â¥2020-09-06 14:18:34
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¸ÃÎÊÌâÒѾ­½â¾ö¡£Êµ¼ÊÉÏ£¬ÎÒ±¾À´µÄÄ¿µÄÊÇΪÉú³É·þ´Ó×ó½Ø¶ÏµÄÕý̬·Ö²¼±äÁ¿£¬X~N(mu,sigma,u-), ʽÖÐmu,sigmaΪ±ê×¼Õý̬±äÁ¿µÄ¾ùÖµÓë·½²î£¬u-Ϊ×ó½Ø¶ÏµÄλÖá£Í¨³£µÄµÄ·½·¨ÊÇÉú³É¾ùÔÈ·Ö²¼±äÁ¿ p~U(p1,1)£¬ÆäÖÐp1 = normcdf(u-,mu,sigma)£¬È»ºóÔÙ¸ù¾ÝÕý̬º¯ÊýµÄÀÛ»ý·Ö²¼º¯Êý½«p1ת»¯Ä¿±êµÄ½Ø¶ÏÕý̬·Ö²¼±äÁ¿X£¬ ¼´ÊÇX = norminv(p1,mu,sigma)¡£ÆäÖÐnormcdf£¬norminv¶¼ÊÇMATLABÄÚÖú¯Êý£¬·Ö±ðÊÇÕý̬·Ö²¼º¯ÊýµÄÀÛ»ý·Ö²¼º¯ÊýÓëÆäÄæº¯Êý¡£ÕâÖÖ×ö·¨ÔÚu-Óëmu±È½Ï½Ó½üµÄʱºò£¬Ð§ÂÊ»¹ÊÇ¿ÉÒԵġ£µ«Êǵ±u->>mu£¬¼´ÊÇp1·Ç³£½Ó½üÓÚ1£¬ÈçͬÎÒÔÚÌû×ÓÖÐËùÃèÊöµÄÎÊÌ⣬ÓÉÓÚÊýÖµ¼ÆËãµÄ¾«¶ÈËùÏÞÖÆÕâÖÖ×ö·¨ÊÇÐв»Í¨µÄ¡£

¹ØÓÚµ±p1·Ç³£½Ó½üÓÚ1ʱ£¬¶ÔÓ¦µÄÄæº¯ÊýÖµµÄÇó½âÎÊÌ⣬ÎÒÔÚÁ´½ÓÉÏ https://www.mathworks.com/matlab ... ty-is-close-to-zero ¿´µ½Á½ÖÖ½â¾ö·½·¨£ºÒ»ÖÖÊÇÔÚMATLAB²ÉÓ÷ûºÅ±äÁ¿sym£¬Ò»ÖÖÊÇͨ¹ýµü´úµÄ·½·¨¡£ÕâÀï²»ÔÙ׸Êö¡£ÏÂÃæËµÎÒµÄÎÊÌâÔõô½â¾ö£¬ÏàÓ¦µÄMATLAB´úÂëÈçÏ£º

Beta = u-£»¼´ÊÇÉÏÃæÎÊÌâÃèÊöµÄ½Ø¶ÏµÄλÖÃ
% % method#1£º¾­µä·½·¨
U1 = rand(1);
X = norminv(U1+(1-U1).*normcdf(Beta));
% % method#2£º ²ÉÓÃmatlabµÄsym±äÁ¿
U1 = rand(1);
p = (U1+(1-U1).*(1-sym(normcdf(Beta,'upper'))));
X = double(norminv(p));
% % method#3£ºÎÄÏ×Á´½Óhttps://arxiv.org/pdf/0907.4010.pdf£¬ÌṩÁËÒ»ÖÖ²ÉÓÃÆ½¶¯Ö¸Êý·Ö²¼º¯Êý×÷Ϊ³éÑùº¯ÊýµÄAccept-RejectÄ£Äâ·½·¨£¬¸ù¾Ý´Ë±àÖÆÁËMATLABº¯Êý LeftTruncatedNormrnd
X = LeftTruncatedNormrnd(Beta,Ns);£¬
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