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Toy-MT-Introduction
Commits
e37a409c
Commit
e37a409c
authored
May 04, 2020
by
zhoutao
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替换 dynamic-linear-aggregation-network-structure.tex
parent
b9836530
显示空白字符变更
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1 个修改的文件
包含
6 行增加
和
6 行删除
+6
-6
Book/Chapter7/Figures/dynamic-linear-aggregation-network-structure.tex
+6
-6
没有找到文件。
Book/Chapter7/Figures/dynamic-linear-aggregation-network-structure.tex
查看文件 @
e37a409c
...
@@ -4,21 +4,21 @@
...
@@ -4,21 +4,21 @@
\node
[anchor=north,rectangle, inner sep=0mm,minimum height=1.2em,minimum width=2em,rounded corners=5pt,thick] (n1) at (0, 0)
{
编码端
}
;
\node
[anchor=north,rectangle, inner sep=0mm,minimum height=1.2em,minimum width=2em,rounded corners=5pt,thick] (n1) at (0, 0)
{
编码端
}
;
\node
[anchor=west,rectangle, inner sep=0mm,minimum height=1.2em,minimum width=0em,rounded corners=5pt,thick] (n2) at ([xshift=3.5em,yshift=-0.5em]n1.east)
{$
x
_
1
$}
;
\node
[anchor=west,rectangle, inner sep=0mm,minimum height=1.2em,minimum width=0em,rounded corners=5pt,thick] (n2) at ([xshift=3.5em,yshift=-0.5em]n1.east)
{$
z
_
0
$}
;
\node
[anchor=west,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=3em,fill=orange!20,rounded corners=5pt,thick] (n3) at ([xshift=3.5em,yshift=0em]n2.east)
{$
x
_
2
$}
;
\node
[anchor=west,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=3em,fill=orange!20,rounded corners=5pt,thick] (n3) at ([xshift=3.5em,yshift=0em]n2.east)
{$
z
_
1
$}
;
\node
[anchor=west,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=3em,fill=orange!20,rounded corners=5pt,thick] (n4) at ([xshift=3.5em,yshift=0em]n3.east)
{$
x
_
3
$}
;
\node
[anchor=west,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=3em,fill=orange!20,rounded corners=5pt,thick] (n4) at ([xshift=3.5em,yshift=0em]n3.east)
{$
z
_
2
$}
;
\node
[anchor=west,rectangle, inner sep=0mm,minimum height=1.2em,minimum width=1em,rounded corners=5pt,thick] (n6) at ([xshift=1.5em,yshift=0em]n4.east)
{$
\ldots
$}
;
\node
[anchor=west,rectangle, inner sep=0mm,minimum height=1.2em,minimum width=1em,rounded corners=5pt,thick] (n6) at ([xshift=1.5em,yshift=0em]n4.east)
{$
\ldots
$}
;
\node
[anchor=west,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=3em,fill=orange!20,rounded corners=5pt,thick] (n5) at ([xshift=3.5em,yshift=0em]n6.east)
{$
x
_{
l
+
1
}$}
;
\node
[anchor=west,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=3em,fill=orange!20,rounded corners=5pt,thick] (n5) at ([xshift=3.5em,yshift=0em]n6.east)
{$
z
_{
l
}$}
;
\node
[anchor=west,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=3em,fill=orange!20,rounded corners=5pt,thick] (n7) at ([xshift=1.5em,yshift=0em]n5.east)
{$
x
_{
l
+
2
}$}
;
\node
[anchor=west,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=3em,fill=orange!20,rounded corners=5pt,thick] (n7) at ([xshift=1.5em,yshift=0em]n5.east)
{$
z
_{
l
+
1
}$}
;
\node
[anchor=north,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=15em,fill=teal!17,rounded corners=5pt,thick] (n8) at ([xshift=0em,yshift=-3em]n4.south)
{
层正则化
}
;
\node
[anchor=north,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=15em,fill=teal!17,rounded corners=5pt,thick] (n8) at ([xshift=0em,yshift=-3em]n4.south)
{
层正则化
}
;
\node
[anchor=north,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=15em,fill=purple!17,rounded corners=5pt,thick] (n9) at ([xshift=0em,yshift=-1em]n8.south)
{$
z
_
0
\ \quad
z
_
1
\ \quad
z
_
2
\quad
\ldots
\quad\
z
_
l
$}
;
\node
[anchor=north,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=15em,fill=purple!17,rounded corners=5pt,thick] (n9) at ([xshift=0em,yshift=-1em]n8.south)
{$
L
_
0
\ \quad
L
_
1
\ \quad
L
_
2
\quad
\ldots
\quad\
L
_
l
$}
;
\node
[anchor=north,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=15em,fill=teal!17,rounded corners=5pt,thick] (n10) at ([xshift=0em,yshift=-2em]n9.south)
{
权重累加
}
;
\node
[anchor=north,rectangle,draw, inner sep=0mm,minimum height=1.2em,minimum width=15em,fill=teal!17,rounded corners=5pt,thick] (n10) at ([xshift=0em,yshift=-2em]n9.south)
{
权重累加
}
;
...
...
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