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[1] ½ªÆôÔ´, л½ðÐÇ, Ò¶¿¡, ÊýѧģÐÍ£¨µÚÈý°æ£©, ±±¾©£º¸ßµÈ½ÌÓý³ö°æÉç, 2003 [2] Ö£·ÉÓ¥.²ã´Î·ÖÎö·¨¼°ÆäÔÚ¹¤×÷Ñ¡ÔñÖеÄÓ¦ÓÃ.ÉÜÐËÎÄÀíѧԺÊýѧϵ,Õã½­

ÉÜÐË .

[3] Àî¹úƽ,Áõ³É .ÔËÓòã´Î·ÖÎö·¨¶Ô¸ßУ±ÏÒµÉúÔñÒµ½øÐж¨Á¿ÆÀ¼Û(ÂÛÎÄ),¸ßУ

ÂÛ̳,2009.

[4] Öйú¿Æ¼¼ÂÛÎÄÔÚÏߣ¬

[5] ʯÕñÎä,ÕÔÃô£®ÔËÓòã´Î·ÖÎö·¨È·¶¨Ö¸±êµÄȨֵ[M].2008(2)£º23¡«25. [6] ÕŽ¨ÖÒ,´óѧÉúÔñÒµ¼ÛÖµ¹ÛÈ¡ÏòµÄ³õ²½µ÷²é[J].À¼ÖÝ´óѧѧ±¨(Éç»á¿ÆÑ§

°æ).2007,35(5):146-147.

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Ä£Ð͵ÄÇó½â³ÌÐò£º Matlab³ÌÐò clear clc

a=[1 6 3 3 2 5; %·¢Õ¹ÓëÆäËûÎå¸öÌõ¼þ¶ÔÑ¡Ôñ¹¤×÷µÄÖØÒªÐÔÖ®±È 1/6 1 1/2 1/2 1/3 1/2; %ÊÕÈëÓëÆäËûÎå¸öÌõ¼þ¶ÔÑ¡Ôñ¹¤×÷µÄÖØÒªÐÔÖ®±È 1/3 2 1 2 1/2 1; %»·¾³ÓëÆäËûÎå¸öÌõ¼þ¶ÔÑ¡Ôñ¹¤×÷µÄÖØÒªÐÔÖ®±È 1/3 2 1/2 1 1/2 1/2; %¹±Ï×ÓëÆäËûÎå¸öÌõ¼þ¶ÔÑ¡Ôñ¹¤×÷µÄÖØÒªÐÔÖ®±È 1/2 3 2 2 1 2 ; %Îȶ¨ÐÔÓëÆäËûÎå¸öÌõ¼þ¶ÔÑ¡Ôñ¹¤×÷µÄÖØÒªÐÔÖ®±È 1/5 2 1 2 1/2 1]; %µØÓòÓëÆäËûÎå¸öÌõ¼þ¶ÔÑ¡Ôñ¹¤×÷µÄÖØÒªÐÔÖ®±È b1=[1 1/3 1/2;3 1 4;2 1/4 1];%¹¤×÷µ¥Î»¶ÔÓ°Ï칤×÷Ñ¡ÔñµÄÒòËØÓÅÔ½ÐԳ߶ÈÖ®

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b2=[1 1/4 1/3;4 1 4;3 1/4 1]; b3=[1 3 1/3;1/3 1 6;3 1/6 1]; b4=[1 1/3 4; 3 1 7;1/4 1/7 1]; b5=[1 1 6; 1 1 6;1/6 1/6 1]; b6=[1 5 7; 5 1 1;7 7 1]; [ra wa cra]=rw(a); [rb1 wb1 crb1]=rw(b1); [rb2 wb2 crb2]=rw(b2); [rb3 wb3 crb3]=rw(b3); [rb4 wb4 crb4]=rw(b4); [rb5 wb5 crb5]=rw(b5); [rb6 wb6 crb6]=rw(b6);

if cra<0.1 & crb1<0.1 &crb2<0.1 &crb3<0.1 &crb4<0.1 &crb5<0.1&crb6<0.1%ͨ¹ýÒ»

ÖÂÐÔ¼ìÑéµÄÌõ¼þ£¨cr<0.1£©

cr=cra+max([crb1,crb2,crb3,crb4,crb5, crb6]); if cr<0.1*2*0.6

w=[wb1 wb2 wb3 wb4 wb5 wb6]*wa; [wm,k]=max(w);

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disp('×éºÏÒ»ÖÂÐÔͨ¹ý'); else

disp('×éºÏÒ»ÖÂÐÔûͨ¹ý'); end else

disp('µ¥ÏîÒ»ÖÂÐÔûͨ¹ý'); end ½¨Îļþrw.m

function [r,w,cr]=rw(a)%ºÍ·¨ n=size(a,1); l=sum(a); ww=zeros(n,n); for j=1:n for i=1:n

ww(i,j)=a(i,j)/l(j); end end

wh=sum(ww,2); w=wh/sum(wh); r=sum(a*w./w)/n; ci=(r-n)/(n-1);

tri=[0 0 0.58 0.90 1.12 1.24 1.32 1.41 1.45 1.49 1.51]; ri=tri(n); cr=ci/ri;

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