多元统计分析第03章.pdf
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1、1n?!?oN?b?u?1n?!?oN?b?u?August 17,20061n?!?oN?b?u?3.1 A?O?!?C?g.?3.1 A?O?!?CCC?ggg.?1.?n?X?ggg.?Xi N1(i,2)(i=1,n),?p?,PX=X1.Xn,KX Nn(,2In),?=(1,n)0.1n?!?oN?b?u?3.1 A?O?!?C?g.?X?g.?k?e?(?:(?1?i=0(i=1,n),2=1?,K=X0X=nXi=1X2i 2(n)?i=0(i=1,n),26=1?,K12X0X 2(n)(?2?i6=0(i=1,n),X0X?%?2?.1n?!?oN?b?u?3.1 A?O?
2、!?C?g.?X?g.?k?e?(?:(?1?i=0(i=1,n),2=1?,K=X0X=nXi=1X2i 2(n)?i=0(i=1,n),26=1?,K12X0X 2(n)(?2?i6=0(i=1,n),X0X?%?2?.1n?!?oN?b?u?3.1 A?O?!?C?g.?3.1.1?n?X Nn(,In)(6=0)K?C?=X0X?lgd?n,?%=0=Pni=12i?2?,P?X0X 2(n,)X0X 2n()(?3?X Nn(0n,2In),A?,?rank(A)=r,K?g.X0AX/2 2(r)A2=A(A?).(?4?X Nn(,2In),A=A0,K12X0AX 2(r,),
3、?=0A/2 A2=A?rank(A)=r(r n)1n?!?oN?b?u?3.1 A?O?!?C?g.?3.1.1?n?X Nn(,In)(6=0)K?C?=X0X?lgd?n,?%=0=Pni=12i?2?,P?X0X 2(n,)X0X 2n()(?3?X Nn(0n,2In),A?,?rank(A)=r,K?g.X0AX/2 2(r)A2=A(A?).(?4?X Nn(,2In),A=A0,K12X0AX 2(r,),?=0A/2 A2=A?rank(A)=r(r n)1n?!?oN?b?u?3.1 A?O?!?C?g.?3.1.1?n?X Nn(,In)(6=0)K?C?=X0X?lg
4、d?n,?%=0=Pni=12i?2?,P?X0X 2(n,)X0X 2n()(?3?X Nn(0n,2In),A?,?rank(A)=r,K?g.X0AX/2 2(r)A2=A(A?).(?4?X Nn(,2In),A=A0,K12X0AX 2(r,),?=0A/2 A2=A?rank(A)=r(r n)1n?!?oN?b?u?3.1 A?O?!?C?g.?(?5?g.?5?5:?X Nn(,2In),A?n?,B?m n?,-=X0AX,Z=BX,eBA=0,KBX?X0AX?p?.(?6?g.?p?:?X Nn(,2In),A,B?n?,K:AB=0 X0AX?X0BX?p?.1n?!?
5、oN?b?u?3.1 A?O?!?C?g.?(?5?g.?5?5:?X Nn(,2In),A?n?,B?m n?,-=X0AX,Z=BX,eBA=0,KBX?X0AX?p?.(?6?g.?p?:?X Nn(,2In),A,B?n?,K:AB=0 X0AX?X0BX?p?.1n?!?oN?b?u?3.1 A?O?!?C?g.?2.?p?ggg.p?g.?ke(?:(?1?X Np(,),0,KX01X 2(p,),?=01.(?2?X Np(,),0,A?,?rank(A)=r,K(X )0A(X )2(r)AA=A(?3?X Np(,),0,A,B?p?,K(X )0A(X )?(X )0B(
6、X )?AB=0pp1n?!?oN?b?u?3.1 A?O?!?C?g.?2.?p?ggg.p?g.?ke(?:(?1?X Np(,),0,KX01X 2(p,),?=01.(?2?X Np(,),0,A?,?rank(A)=r,K(X )0A(X )2(r)AA=A(?3?X Np(,),0,A,B?p?,K(X )0A(X )?(X )0B(X )?AB=0pp1n?!?oN?b?u?3.1 A?O?!?C?g.?2.?p?ggg.p?g.?ke(?:(?1?X Np(,),0,KX01X 2(p,),?=01.(?2?X Np(,),0,A?,?rank(A)=r,K(X )0A(X )
7、2(r)AA=A(?3?X Np(,),0,A,B?p?,K(X )0A(X )?(X )0B(X )?AB=0pp1n?!?oN?b?u?3.1 A?O?!?C?g.?3.?%t?%F?3.1.2?X N(,1)?Y 2(n)?p?,-T=XnY,KT?kn?gd?,?%?%t?,P?T t(n,).3.1.3?X 2(m,)?Y 2(n)?p?,-F=X/mY/n,KF?kgd?m,n,?%?F?,P?F F(m,n,).1n?!?oN?b?u?3.1 A?O?!?C?g.?4.?%2?,?%t?%F?AAAuO?1?a?V.1n?!?oN?b?u?3.1 A?O?!%?A(Wishart
8、)?!%?AAA(Wishart)?1.%?AAA?3.1.4?X()Np(0,)(=1,n)?p?,PX=(X(1),X(n)0?n p?,K?W=nX=1X()X0()=X0X?%?A?,P?W Wp(n,)?,?X()Np(,)(=1,n)?p?,PM=1n0W=X0X?l?%?%?A?,P?W Wp(n,),?=M0M=n01n?!?oN?b?u?3.1 A?O?!%?A(Wishart)?!%?AAA(Wishart)?1.%?AAA?3.1.4?X()Np(0,)(=1,n)?p?,PX=(X(1),X(n)0?n p?,K?W=nX=1X()X0()=X0X?%?A?,P?W W
9、p(n,)?,?X()Np(,)(=1,n)?p?,PM=1n0W=X0X?l?%?%?A?,P?W Wp(n,),?=M0M=n01n?!?oN?b?u?3.1 A?O?!%?A(Wishart)?1.%?AAA?555?555?1?X()Np(,)(=1,n)?p?,K?l?A?l%?A?,=A=nX=1(X()X)(X()X)0 Wp(n 1,)555?2ugd?n?k?5:?Wi Wp(ni,)(i=1,k)?p?,KkXi=1Wi Wp(n,)(n=n1+nk)555?3?p?W Wp(n,),Cm p?,Km?CWC0?l%?A?,=CWC0 Wm(n,CC0)1n?!?oN?b?
10、u?3.1 A?O?!%?A(Wishart)?1.%?AAA?555?555?1?X()Np(,)(=1,n)?p?,K?l?A?l%?A?,=A=nX=1(X()X)(X()X)0 Wp(n 1,)555?2ugd?n?k?5:?Wi Wp(ni,)(i=1,k)?p?,KkXi=1Wi Wp(n,)(n=n1+nk)555?3?p?W Wp(n,),Cm p?,Km?CWC0?l%?A?,=CWC0 Wm(n,CC0)1n?!?oN?b?u?3.1 A?O?!%?A(Wishart)?1.%?AAA?555?555?1?X()Np(,)(=1,n)?p?,K?l?A?l%?A?,=A=n
11、X=1(X()X)(X()X)0 Wp(n 1,)555?2ugd?n?k?5:?Wi Wp(ni,)(i=1,k)?p?,KkXi=1Wi Wp(n,)(n=n1+nk)555?3?p?W Wp(n,),Cm p?,Km?CWC0?l%?A?,=CWC0 Wm(n,CC0)1n?!?oN?b?u?3.1 A?O?!%?A(Wishart)?555?4%?A?:?X()Np(0,)(=1,n)?p?,?=11122122#rp rqfi?W=W11W12W21W22#rp r Wp(n,)K(1).W11 Wr(n,11),W22 Wpr(n,22)(2).?12=0?,W11?W22?p?.
12、1n?!?oN?b?u?3.1 A?O?!%?A(Wishart)?555?5?W Wp(n,),PW221=W22 W21W111W12,KW221 Wpr(n r,221),?221=22 2111112,?W221?W11?p?.555?6?W Wp(n,),KE(W)=n555?7(?)555?8(?)1n?!?oN?b?u?3.1 A?O?!%?A(Wishart)?555?5?W Wp(n,),PW221=W22 W21W111W12,KW221 Wpr(n r,221),?221=22 2111112,?W221?W11?p?.555?6?W Wp(n,),KE(W)=n555?
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