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?? 2.3 神經網絡控制系統.mht

?? 神經網絡模型介紹神經網絡模型的定義,理論的推導以及仿真圖表
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<P>=B6=D4=D3=DA=D2=BB=B8=F6=CF=DF=D0=D4=C0=EB=C9=A2=CF=B5=CD=B3=A3=AC=BD=F8=
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=C4=BD=E1=B9=B9=BF=F2=CD=BC=C8=E7=CD=BC2=A1=AA16=CB=F9=CA=BE=A1=A3=D4=DA=CD=
=BC=D6=D0=BF=C9=D2=D4=BF=B4=B3=F6=A3=BA=CB=FC=B0=FC=C0=A8=C9=F1=BE=AD=CD=F8=
=C2=E7=BF=D8=D6=C6=C6=F7NC=A3=AC=B6=D4=CF=F3=B7=C2=D5=E6=C6=F7PE=BA=CD=D1=
=A7=CF=B0=BB=FA=B9=B9=A3=AC=D2=D4=BC=B0=B1=BB=BF=D8=B6=D4=CF=F3=A1=A3PE=B5=
=C4=CA=E4=C8=EB=D3=D0=BF=D8=D6=C6=C1=BFu=BA=CD=B6=D4=CF=F3=CA=E4=B3=F6=C1=
=BFy=C1=BD=D6=D6=A3=ACNC=B5=C4=CA=E4=C8=EB=D4=F2=D3=D0=B8=F8=B6=A8=D6=B5r=
=A1=A2=B1=BE=C9=ED=B5=C4=CA=E4=B3=F6U=BA=CD=B6=D4=CF=F3=CA=E4=B3=F6=C1=BF=
y=A1=A3=CF=B5=CD=B3=D6=D0=B5=C4NC=BA=CDPE=B6=BC=CA=C7=D4=DA=B9=A4=D7=F7=D6=
=D0=D6=B4=D0=D0=C1=AA=BB=FA=D1=A7=CF=B0=B5=C4=A3=AC=D5=E2=CA=C7=D2=BB=B8=F6=
=CA=B5=CA=B1=D1=A7=CF=B0=B5=C4=BF=D8=D6=C6=CF=B5=CD=B3=A1=A3</P>
      <P align=3Dcenter><IMG height=3D306=20
      =
src=3D"http://www.funnyai.com/AI/Book/DigtalNN/5.3.files/5.3.ht1.gif"=20
      width=3D479 border=3D0></P>
      <P align=3Dcenter>=CD=BC2-16&nbsp; =
=C0=EB=C9=A2=CF=B5=CD=B3=C9=F1=BE=AD=BF=D8=D6=C6=BD=E1=B9=B9 =
</P></TD></TR>
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<P>=B1=BB=BF=D8=B6=D4=CF=F3=BF=C9=D2=D4=D3=C3=CF=C2=C3=E6=CF=DF=D0=D4=B7=BD=
=B3=CC=B1=ED=CA=BE</P>
      =
<P>A(q<SUP>-1</SUP>)y(k)=3DB(q<SUP>-1</SUP>)u(k)&nbsp;&nbsp;&nbsp;&nbsp;&=
nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      (2.52)</P>
      <P>=C6=E4=D6=D0=A3=BA</P>
      =
<P>A(q<SUP>-1</SUP>)=3D1+a<SUB>1</SUB>q<SUP>-1</SUP>+...+a<SUB>n</SUB>q<S=
UP>-n</SUP>=A3=BB</P>
      =
<P>B(q<SUP>-1</SUP>)=3Db<SUB>1</SUB>q<SUP>-1</SUP>+...+b<SUB>m</SUB>q<SUP=
>-m</SUP>=A3=BB</P>
      =
<P>q<SUP>-1</SUP>=CA=C7=D1=D3=CA=B1=CB=E3=D7=D3=A3=ACq<SUP>-1</SUP>y(k)=3D=
y(k-1)=A3=BB</P>
      <P>y(k)=CA=C7=CA=E4=B3=F6=A3=BB</P>
      <P>u(k)=CA=C7=CA=E4=C8=EB=A1=A3</P>
      =
<P>=B6=D4=D3=DA=B1=BB=BF=D8=B6=D4=CF=F3=B5=C4=B1=ED=B4=EF=CA=BD=A3=AC=CB=FC=
=C2=FA=D7=E3=CF=C2=C1=D03=B8=F6=CC=F5=BC=FE=A3=BA</P>
      =
<P>1=A3=AEm=A3=ACn=CA=C7=D3=D0=C9=CF=BD=E7=B5=C4=A3=AC=B2=A2=C7=D2=D2=D1=D6=
=AA=A1=A3</P>
      =
<P>2=A3=AEB(q-1)=CA=C7=D2=BB=B8=F6=CE=C8=B6=A8=B5=C4=B6=E0=CF=EE=CA=BD=A1=
=A3</P>
      <P>3=A3=AE=CF=B5=CA=FDb<SUB>1</SUB><SPAN=20
      style=3D"FONT-SIZE: 10.5pt; FONT-FAMILY: =CB=CE=CC=E5; =
mso-bidi-font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman'; =
mso-font-kerning: 1.0pt; mso-ansi-language: EN-US; mso-fareast-language: =
ZH-CN; mso-bidi-language: AR-SA">=A1=D9</SPAN>0=A1=A3</P>
      =
<P>m=A3=AEn=D3=D0=BD=E7=A3=AC=D4=F2=BF=C9=D2=D4=C3=F7=C8=B7=D3=C3=C6=E4=C9=
=CF=BD=E7=D6=B5=B9=B9=D4=ECNC=BA=CDPE=B5=C4=CA=E4=C8=EB=A3=AC=B4=D3=B6=F8=
=B5=C3=B3=F6=BE=DF=CC=E5=B5=C4NC=BA=CDPE=A3=AC=B1=E3=D3=DA=CA=B5=BC=CA=D3=
=D0=D0=A7=D1=B5=C1=B7=A1=A3B(q-1)=CE=C8=B6=A8=A3=AC=D4=F2=BF=C9=B1=A3=D6=A4=
=BF=D8=D6=C6=C6=F7=B5=C4=B1=D5=BB=B7=BF=D8=D6=C6=CE=C8=B6=A8=A1=A3b<SUB>1=
</SUB><SPAN=20
      style=3D"FONT-SIZE: 10.5pt; FONT-FAMILY: =CB=CE=CC=E5; =
mso-bidi-font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman'; =
mso-font-kerning: 1.0pt; mso-ansi-language: EN-US; mso-fareast-language: =
ZH-CN; mso-bidi-language: =
AR-SA">=A1=D9</SPAN>0=A3=AC=CA=C7=BF=D8=D6=C6=C6=F7=CB=F9=D0=E8=B5=C4=A1=A3=
</P>
      =
<P>=B6=FE=A1=A2=B6=D4=CF=F3=B7=C2=D5=E6=C6=F7=BA=CD=C9=F1=BE=AD=BF=D8=D6=C6=
=C6=F7</P>
      =
<P>=B6=D4=CF=F3=B7=C2=D5=E6=C6=F7PE=BA=CD=C9=F1=BE=AD=BF=D8=D6=C6=C6=F7NC=
=B6=BC=D3=C3=CF=DF=D0=D4=C9=F1=BE=AD=CD=F8=C2=E7=B9=B9=B3=C9=A1=A3=B6=F8=C7=
=D2=D4=DA=BD=E1=B9=B9=C9=CF=A3=AC=B6=BC=CA=C7=D2=BB=B8=F6=CA=E4=C8=EB=B2=E3=
=BA=CD=D2=BB=B8=F6=CA=E4=B3=F6=B2=E3=A3=AC=B6=F8=C3=BB=D3=D0=D6=D0=B2=E3=D2=
=FE=B2=E3=B5=C42=B2=E3=C9=F1=BE=AD=CD=F8=C2=E7=CB=F9=B9=B9=B3=C9=A1=A3</P=
>
      <P>1=A3=AE=B6=D4=CF=F3=B7=C2=D5=E6=C6=F7PE</P>
      =
<P>=B6=D4=CF=F3=B7=C2=D5=E6=C6=F7PE=B5=C4=BD=E1=B9=B9=C8=E7=CD=BC2=A1=AA1=
7=CB=F9=CA=BE=A1=A3=D4=DA=CD=BC=D6=D0=BF=C9=BF=B4=B3=F6=A3=BAPE=B5=C4=CA=E4=
=C8=EB=CF=F2=C1=BF=CE=AAx(k-1)=A3=AC=CA=E4=B3=F6=CE=AAy(k)=A3=AE=C8=A8=CF=
=B5=CA=FD=CF=F2=C1=BF=CE=AAw(k-1)=A1=A3</P>
      <P align=3Dcenter><IMG height=3D188=20
      =
src=3D"http://www.funnyai.com/AI/Book/DigtalNN/5.3.files/5.3.ht2.gif"=20
      width=3D622 border=3D0></P>
      <P align=3Dcenter>=CD=BC2-17&nbsp; =
=B6=D4=CF=F3=B7=C2=D5=E6=C6=F7PE=B5=C4=BD=E1=B9=B9 </P></TD></TR>
  <TR>
    <TD width=3D"100%" height=3D116>
      =
<P>=BF=BC=C2=C7=D4=DAk=CA=B1=BF=CC=A3=AC=D4=F2=D5=E2=CA=B1=D3=D0=CA=E4=C8=
=EB=CF=F2=C1=BFx(k) </P>
      =
<P>x(k)=A3=BD[x<SUB>1</SUB>(k)=A3=ACx<SUB>2</SUB>(k)=A3=AC=A1=AD=A3=ACx<S=
UB>n</SUB>(k)=A3=ACx<SUB>n+1</SUB>(k)=A3=AC=A1=AD=A3=ACx<SUB>n+m</SUB>(k)=
]<SUP>T</SUP><BR>&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
=A3=BD[-y(k)=A3=AC=A1=AD=A3=AC-y(k-n+1)=A3=ACu(k)=A3=AC=A1=AD=A3=ACu(k-m+=
1)]<SUP>T</SUP>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;&nbsp;&nbsp;&nbsp;&nbsp;=20
      (2.53)</P>
      <P>=B6=F8PE=B5=C4=C8=A8=CF=B5=CA=FD=CF=F2=C1=BF=CE=AAw(k)</P>
      =
<P>w(k)=A3=BD[w<SUB>1</SUB>(k)=A3=ACw<SUB>2</SUB>(k)=A3=AC=A1=AD=A3=ACw<S=
UB>n</SUB>(k)=A3=ACw<SUB>n+1</SUB>(k)=A3=AC=A1=AD=A3=ACw<SUB>n+=20
      =
m</SUB>(k)]<SUP>T</SUP>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      (2.54)</P>
      =
<P>=D3=C9=D3=DA=B6=D4=CF=F3=B7=C2=D5=E6=C6=F7PE=CA=C7=D3=C9=CF=DF=D0=D4=C9=
=F1=BE=AD=CD=F8=C2=E7=B9=B9=B3=C9=A3=AC=C6=E4=CA=E4=B3=F6y=D3=C9=CF=C2=CA=
=BD=C7=F3=B3=F6</P>
      <TABLE cellSpacing=3D0 cellPadding=3D0 width=3D"80%" =
align=3Dcenter border=3D0>
        <TBODY>
        <TR>
          <TD width=3D"71%"><IMG height=3D40=20
            =
src=3D"http://www.funnyai.com/AI/Book/DigtalNN/5.3.files/5.3.ht3.gif"=20
            width=3D256 border=3D0></TD>
          <TD width=3D"29%">(2.55)</TD></TR>
        <TR>
          <TD width=3D"71%"><FONT=20
          =
size=3D2>=D4=DA=CA=B5=CA=B1=D1=B5=C1=B7=D6=D0=A3=AC=C8=A8=CF=B5=CA=FD=B2=C9=
=D3=C3Widrow-Hoff=B9=E6=D4=F2=BD=F8=D0=D0=B8=FC=D0=C2=A3=AC=BC=B4</FONT><=
/TD>
          <TD width=3D"29%"></TD></TR>
        <TR>
          <TD width=3D"71%"><IMG height=3D45=20
            =
src=3D"http://www.funnyai.com/AI/Book/DigtalNN/5.3.files/5.3.ht4.gif"=20
            width=3D330 border=3D0></TD>
          <TD width=3D"29%">(2.56)</TD></TR></TBODY></TABLE></TD></TR>
  <TR>
    <TD width=3D"100%" height=3D243>
      <P>=C6=E4=D6=D0=A3=BA<SPAN=20
      style=3D"FONT-SIZE: 10.5pt; FONT-FAMILY: =CB=CE=CC=E5; =
mso-bidi-font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman'; =
mso-font-kerning: 1.0pt; mso-ansi-language: EN-US; mso-fareast-language: =
ZH-CN; mso-bidi-language: AR-SA">=A6=C1</SPAN><SPAN=20
      style=3D"FONT-SIZE: 10.5pt; FONT-FAMILY: =CB=CE=CC=E5; =
mso-bidi-font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman'; =
mso-font-kerning: 1.0pt; mso-ansi-language: EN-US; mso-fareast-language: =
ZH-CN; mso-bidi-language: =
AR-SA">=A1=CA</SPAN>(0=A3=AC2)=A3=AC=CA=C7=CB=A5=BC=F5=D2=F2=D7=D3=A3=BA =

      </P>
      =
<P>E=CA=C7=BD=D3=BD=FC=D3=DA0=B5=C4=D0=A1=CA=FD=A3=AC=D3=C3=D3=DA=B7=C0=D6=
=B9=D4=DAx<SUP>T</SUP>(k)x(k)=B5=C8=D3=DA0=CA=B1=B7=D6=C4=B8=CE=AA0=A3=BB=
</P>
      =
<P>e(k+1)=CA=C7=CA=E4=B3=F6=C6=AB=B2=EE=A3=ACe(k+1)=A3=BDy(k+1)-y<SUB>E</=
SUB>(k+1)=A1=A3</P>
      =
<P>=C0=FB=D3=C3=CA=BD(2=A3=AE56)=BD=F8=D0=D0=D1=A7=CF=B0=D1=B5=C1=B7=A3=AC=
=D7=EE=D6=D5=C4=BF=B5=C4=BE=CD=CA=C7=CA=B9=CA=E4=B3=F6=C6=AB=B2=EEe(k+1)=D7=
=EE=D0=A1=BB=AF=A1=A3=B6=F8=C7=D2=A3=AC=B5=B1e(k+1)=A1=AA=A1=AAU=CA=B1=A3=
=AC=B4=D3=CA=BD(2=A3=AE56)=BF=B4=B3=F6=D3=D0w(k+1)=A3=BDw(k)=A1=A3</P>
      <P>2=A3=AE=C9=F1=BE=AD=BF=D8=D6=C6=C6=F7NC</P>
      =
<P>=C9=F1=BE=AD=BF=D8=D6=C6=C6=F7NC=D2=B2=CA=C7=B6=FE=B2=E3=C9=F1=BE=AD=CD=
=F8=C2=E7=B9=B9=B3=C9=A3=AC=CA=E4=C8=EB=B6=CB=D3=D0n+m=B8=F6=A3=AC=CA=E4=B3=
=F6=B6=CB=D3=D0=D2=BB=B8=F6=A1=A3=CB=FC=B5=C4=BD=E1=B9=B9=C8=E7=CD=BC2=A1=
=AA18=CB=F9=CA=BE=A1=A3=CA=E4=C8=EB=CE=AAz(k)=A3=AC=CA=E4=B3=F6=CE=AA=BF=D8=
=D6=C6=C1=BFu(k)=A1=A3</P>
      =
<P>=D4=DAk=CA=B1=BF=CC=A3=ACNC=B5=C4=CA=E4=C8=EB=CE=AAz(k)=A3=AE=D3=D0</P=
>
      =
<P>z(k)=A3=BD[z<SUB>1</SUB>(k)=A3=ACz<SUB>2</SUB>(k)=A3=AC=A1=AD=A3=ACz<S=
UB>n+1</SUB>(k)=A3=ACz<SUB>n+2</SUB>(k)=A3=AC=A1=AD=A3=ACz<SUB>n+m</SUB>(=
k)]<SUP>T</SUP><BR>&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
=3D[r(k+1)=A3=AC-x<SUB>1</SUB>(k)=A3=AC=A1=AD=A3=AC-x<SUB>n</SUB>(k)=A3=AC=
-x<SUB>n+2</SUB>(k)=A3=AC=A1=AD=A3=ACx<SUB>n+m</SUB>(k)]<SUP>T</SUP><BR>&=
nbsp;&nbsp;&nbsp;&nbsp;=20
      =
=3D[r(k+1)=A3=ACy(k)=A1=AD=A3=ACy(k-n+2)=A3=AC-u(k-1)=A3=AC=A1=AD=A3=AC-u=
(k-m+1)]<SUP>T</SUP>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      (2.57)</P>
      =
<P>=D7=A2=D2=E2=D4=DA=CA=BD(2=A3=AE57)=D6=D0=C3=BB=D3=D0-Xn+1(k)=A3=AC=BC=
=B4y(k-n-1)=D5=E2=CF=EE=A1=A3</P>
      =

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