Avoid use of \texttt in arrays.tex

chapters/arrays.tex

@@ -295,35 +295,35 @@ \subsection{Specialized Array Constructor Functions}\doublelabel{specialized-arr
 \hline
 \tablehead{Modelica} & \tablehead{Explanation}\\ \hline
 \endhead
-\lstinline!identity(n)!
+\lstinline[mathescape=true]!identity($n$)!
 &
-Returns the n x n Integer identity matrix, with ones on the diagonal and
+Returns the $n \times n$ \lstinline!Integer! identity matrix, with ones on the diagonal and
 zeros at the other places.\\ \hline
 \lstinline!diagonal(v)!
 &
 Returns a square matrix with the elements of vector v on the diagonal
 and all other elements zero.\\ \hline
-\texttt{zeros(n\textsubscript 1,n\textsubscript 2,n\textsubscript 3,...)} &
-Returns the $n_1$ x $n_2$ x $n_3$ x ... \lstinline!Integer! array with all elements equal to zero ($n_i \geq 0$).
-The function need one or more arguments, that is \lstinline!zeros()! is not legal.\\ \hline
-\texttt{ones(n\textsubscript 1,n\textsubscript 2,n\textsubscript 3,...)} &
-Return the $n_1$ x $n_2$ x $n_3$ x ... Integer array with all elements equal to one ($n_i \geq 0$).
-The function need one or more arguments, that is \lstinline!ones()! is not legal.\\ \hline
-\texttt{fill(s,n\textsubscript 1,n\textsubscript 2,n\textsubscript 3,...)} &
-Returns the $n_1$ x $n_2$ x $n_3$ x ... array with all elements equal to scalar or array expression s
-($n_i \geq 0$). The returned array has the same type as \lstinline!s!.
+\lstinline[mathescape=true]!zeros($n_{1}$, $n_{2}$, $n_{3}$, $\ldots$)! &
+Returns the $n_{1} \times n_{2} \times n_{3} \times \ldots$ \lstinline!Integer! array with all elements equal to zero ($n_{i} \geq 0$).
+The function needs one or more arguments, that is \lstinline!zeros()! is not legal.\\ \hline
+\lstinline[mathescape=true]!ones($n_{1}$, $n_{2}$, $n_{3}$, $\ldots$)! &
+Return the $n_{1} \times n_{2} \times n_{3} \times \ldots$ \lstinline!Integer! array with all elements equal to one ($n_{i} \geq 0$).
+The function needs one or more arguments, that is \lstinline!ones()! is not legal.\\ \hline
+\lstinline[mathescape=true]!fill(s, $n_{1}$, $n_{2}$, $n_{3}$, $\ldots$)! &
+Returns the $n_{1} \times n_{2} \times n_{3} \times \ldots$ array with all elements equal to scalar or array expression $s$
+($n_{i} \geq 0$). The returned array has the same type as \lstinline!s!.
 Recursive definition:
-\lstinline!fill!(s,$n_1$,$n_2$,$n_3$,...) =
-\lstinline!fill!(\lstinline!fill!(s,$n_2$,$n_3$, ...),
-$n_1$,); \lstinline!fill!(s,n)=\{s,s,\ldots{}, s\}
+\lstinline[mathescape=true]!fill(s, $n_{1}$, $n_{2}$, $n_{3}$, $\ldots$)! =
+\lstinline[mathescape=true]!fill(fill(s, $n_{2}$, $n_{3}$, $\ldots$), $n_{1}$)!;
+\lstinline[mathescape=true]!fill(s, $n$)! = \lstinline[mathescape=true]!{s, s, $\ldots$, s}!
 
 The function needs two or more arguments; that is \lstinline!fill(s)! is not legal.\\ \hline
-\lstinline!linspace(x1,x2,n)!
+\lstinline[mathescape=true]!linspace(x1, x2, $n$)!
 &
-Returns a \lstinline!Real! vector with \lstinline!n! equally spaced elements, such that
-$v = \text{\lstinline!linspace(x1, x2, n)!}$ results in
-\lstinline!v[i] = x1 + (x2-x1)*(i-1)/(n-1)! for $1 \leq \text{\lstinline!i!} \leq \text{\lstinline!n!}$.
-It is required that $\text{\lstinline!n!} \geq 2$. The arguments \lstinline!x1! and \lstinline!x2! shall
+Returns a \lstinline!Real! vector with $n$ equally spaced elements, such that
+\lstinline[mathescape=true]!v = linspace(x1, x2, $n$)! results in
+\lstinline[mathescape=true]!v[$i$] = x1 + (x2-x1)*($i$-1)/($n$-1)! for $1 \leq i \leq n$.
+It is required that $n \geq 2$. The arguments \lstinline!x1! and \lstinline!x2! shall
 be numeric scalar expressions.\\ \hline
 \end{longtable}