ssr1012 - 2 years ago 76

Perl Question

My Code:

`#--------------->`

sub FigureMoves

#--------------->

{

my $FigMove = shift;

my ($fpre,$fmatchs,$fposts) = "";

while($FigMove=~m/(\S)\s?\\begin\{(figure\d+)\}((?:(?!\\end\{\2\}).)*)\\end\{\2\}\s?(\S)/gs)

{

$fpre = $fpre.$`; $fmatchs = $&; $fposts = $';

print "$fmatchs\n";

$fpre = $fpre.$fmatchs; $FigMove = $fposts;

}

if(length $fpre) { $FigMove = $fpre.$fposts; }

return $FigMove;

}

Input Contents:

`r_{2}, T)$ for any $ T>0 $. This fact is verified by the numerical`

simulation in Figure 1.

\begin{figure1}

% Requires \usepackage{graphicx}

\center

\includegraphics[width=14cm]{liu1727.eps}\\

\caption{Numerical solutions $x(t)=(x_1(t),x_2(t))^T$ of systems (3.1) for initial value $(1.2,-1.3)^T, (0.3,-0.4)^T$. }

\end{figure1}

From (3.2), we can choose $\sigma=0.01$ such that $(2.15)$ holds.

stability for FCNNs with proportional delays and oscillating

leakage coefficients. In particular, such topic has not been

\begin{figure3}

% Requires \usepackage{graphicx}2

\center

\includegraphics[width=14cm]{liu2727.eps}\\

\caption{Synchronous errors of system (3.1) $x(t)-x^*(t)=(x_1(t)-x_1^*(t),x_2(t)-x_2^*(t))^T$ with initial value $(2,-3)^T, (-7,6)^T, (4,-5)^T$. }

\end{figure3}

touched in most recently references [28--33] on FCNNs.

Thus, all the results in these literature and the references

In this case I found single and double entermark before

For example figure3 should be deleted and the line should be merged with previous line.

"stability for FCNNs with proportional delays and oscillating"

leakage coefficients. In particular, such topic has notbeen touchedin most recently references [28--33] on FCNNs.

Thus, all the results in these literature and the references

Could you please anyone give a path to get the output.

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Answer Source

Not sure to well understand your needs, but a simple replace should work:

```
my $FigMove = <<'EOD';
r_{2}, T)$ for any $ T>0 $. This fact is verified by the numerical
simulation in Figure 1.
\begin{figure1}
% Requires \usepackage{graphicx}
\center
\includegraphics[width=14cm]{liu1727.eps}\\
\caption{Numerical solutions $x(t)=(x_1(t),x_2(t))^T$ of systems (3.1) for initial value $(1.2,-1.3)^T, (0.3,-0.4)^T$. }
\end{figure1}
From (3.2), we can choose $\sigma=0.01$ such that $(2.15)$ holds.
stability for FCNNs with proportional delays and oscillating
leakage coefficients. In particular, such topic has not been
\begin{figure3}
% Requires \usepackage{graphicx}2
\center
\includegraphics[width=14cm]{liu2727.eps}\\
\caption{Synchronous errors of system (3.1) $x(t)-x^*(t)=(x_1(t)-x_1^*(t),x_2(t)-x_2^*(t))^T$ with initial value $(2,-3)^T, (-7,6)^T, (4,-5)^T$. }
\end{figure3}
touched in most recently references [28--33] on FCNNs.
Thus, all the results in these literature and the references
EOD
$FigMove =~ s/(?<!\n)\n\\begin\{(figure\d+)\}((?:(?!\\end\{\1\}).)*)\\end\{\1\}\n(?!\n)//gs;
print $FigMove,"\n";
```

**Output:**

```
r_{2}, T)$ for any $ T>0 $. This fact is verified by the numerical
simulation in Figure 1.
\begin{figure1}
% Requires \usepackage{graphicx}
\center
\includegraphics[width=14cm]{liu1727.eps}\\
\caption{Numerical solutions $x(t)=(x_1(t),x_2(t))^T$ of systems (3.1) for initial value $(1.2,-1.3)^T, (0.3,-0.4)^T$. }
\end{figure1}
From (3.2), we can choose $\sigma=0.01$ such that $(2.15)$ holds.
stability for FCNNs with proportional delays and oscillating
leakage coefficients. In particular, such topic has not beentouched in most recently references [28--33] on FCNNs.
Thus, all the results in these literature and the references
```

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