More operator mentions

chapters/classes.tex

@@ -378,8 +378,7 @@ \subsection{Component Variability Prefixes discrete, parameter, constant}\double
   A \emph{discrete-time} variable \lstinline!vd! has a vanishing time derivative between events.
   Note that this is not the same as saying that \lstinline!der(vd)=0! almost everywhere,
   as the derivative is not even defined at the events, and it is not legal
-  to apply the \lstinline!der()! operator
-  to discrete-time variables as they are not continuous. During transient analysis the variable
+  to apply \lstinline!der()! to discrete-time variables as they are not continuous. During transient analysis the variable
   can only change its value at event
   instants (see \autoref{events-and-synchronization}).
 \item

chapters/dae.tex

@@ -62,9 +62,8 @@ \chapter{Modelica DAE Representation}\doublelabel{modelica-dae-representation}
 
 \end{longtable}
 
-For simplicity, the special cases of the \lstinline!noEvent()! operator and of the
-\lstinline!reinit()! operator are not contained in the equations above and are not
-discussed below.
+For simplicity, the special cases of \lstinline!noEvent! and \lstinline!reinit! are not contained in the equations
+above and are not discussed below.
 
 The generated set of equations is used for simulation and other analysis
 activities. Simulation means that an initial value problem is solved,

chapters/equations.tex

@@ -628,10 +628,10 @@ \section{Events and Synchronization}\doublelabel{events-and-synchronization}
 
 Relations are taken literally also during continuous integration, if the
 relation or the expression in which the relation is present, are the
-argument of the \lstinline!noEvent(..)! function. The \lstinline!smooth(p,x)! operator also
+argument of \lstinline!noEvent!. \lstinline!smooth! also
 allows relations used as argument to be taken literally. The \lstinline!noEvent!
 feature is propagated to all subrelations in the scope of the \lstinline!noEvent!
-function. For \lstinline!smooth! the liberty to not allow literal evaluation is
+application. For \lstinline!smooth! the liberty to not allow literal evaluation is
 propagated to all subrelations, but the smooth-property itself is not
 propagated.
 
@@ -755,8 +755,8 @@ \section{Initialization, initial equation, and initial algorithm}\doublelabel{in
 all equations and algorithms that are utilized in the intended operation
 (such as simulation or linearization).  The equations of a
 when-clause are active during initialization, if and only if they are
-explicitly enabled with the \lstinline!initial()! operator; and only in one of the
-two forms \lstinline!when initial() then! or \lstinline!when {...,initial(),...} then!
+explicitly enabled with \lstinline!initial()!; and only in one of the
+two forms \lstinline!when initial() then! or \lstinline[mathescape=true]!when {$\ldots$, initial(), $\ldots$} then!
 (and similarly for algorithms see below). In this case, the when-clause equations remain active during the
 whole initialization phase. In case of a
 \lstinline!reinit(x, expr)! being active during initialization (due to being inside
@@ -770,8 +770,8 @@ \section{Initialization, initial equation, and initial algorithm}\doublelabel{in
 \end{nonnormative}
 
 The algorithmic statements within a when-statement are active during initialization, if and only they are
-explicitly enabled with the \lstinline!initial()! operator; and only in one of the
-two forms \lstinline!when initial() then! or \lstinline!when {...,initial(),...} then!.
+explicitly enabled with \lstinline!initial()!; and only in one of the
+two forms \lstinline!when initial() then! or \lstinline[mathescape=true]!when {$\ldots$, initial(), $\ldots$} then!.
 In this case, the algorithmic statements within the when-statement remain active during the whole initialization phase.
 
 \begin{nonnormative}
@@ -861,7 +861,7 @@ \section{Initialization, initial equation, and initial algorithm}\doublelabel{in
 It may be difficult for a user to figure out how many initial equations have to be added, especially if the system has a higher index. A tool may add or remove initial equations
 automatically such that the resulting system is structurally nonsingular.  In these cases diagnostics are appropriate since the result is not unique and may not be what the user
 expects.  A missing initial value of a discrete variable which does not influence the simulation result, may be automatically set to the start value or its default without
-informing the user.  For example, variables assigned in a when-clause which are not accessed outside of the when-clause and where the \lstinline!pre()! operator is not explicitly
+informing the user.  For example, variables assigned in a when-clause which are not accessed outside of the when-clause and where \lstinline!pre! is not explicitly
 used on these variables, do not have an effect on the simulation.
 \end{nonnormative}
 

chapters/statements.tex

@@ -471,9 +471,8 @@ \subsubsection{Defining When-Statements by If-Statements}\doublelabel{defining-w
     ...
   end when;
 \end{lstlisting}
-is similar to the following special if-statement, where \lstinline!Boolean b1[N];! and \lstinline!Boolean b2;! are necessary because the \lstinline!edge()! operator can
+is similar to the following special if-statement, where \lstinline!Boolean b1[N];! and \lstinline!Boolean b2;! are necessary because \lstinline!edge! can
 only be applied to variables
-
 \begin{lstlisting}[language=modelica]
   Boolean b1[N](start={x.start>1, ...,
   y.start>p});

chapters/stream.tex

@@ -164,8 +164,8 @@ \section{Stream Operator inStream and Connection Equations}\doublelabel{stream-o
 inStream($m_{i}$.c.h_outflow) = $\mathit{h\_mix\_in}_{i}$;
 \end{lstlisting}
 
-Note that the result of the
-\lstinline[mathescape=true]!inStream($m_{i}$.c.h_outflow)! operator is different
+Note that the result of
+\lstinline[mathescape=true]!inStream($m_{i}$.c.h_outflow)! is different
 for each port $i$, because the assumption of flow entering the port is
 different for each of them.
 
@@ -392,7 +392,7 @@ \section{Stream Operator inStream and Connection Equations}\doublelabel{stream-o
 
 \section{Stream Operator actualStream}\doublelabel{stream-operator-actualstream}
 
-The \lstinline!actualStream(v)! operator is provided for convenience, in
+\lstinline!actualStream! is provided for convenience, in
 order to return the actual value of the stream variable, depending on
 the actual flow direction. The only argument of this built-in operator
 needs to be a reference to a stream variable. The operator is
@@ -417,7 +417,7 @@ \section{Stream Operator actualStream}\doublelabel{stream-operator-actualstream}
 Therefore, a tool might infer that the expression is \lstinline!smooth(0, ...)!
 automatically, and decide whether or not to generate an event. If a user
 wants to avoid events entirely, he/she may enclose the right-hand side
-of (1) with the \lstinline!noEvent()! operator.
+of (1) with \lstinline!noEvent!.
 
 Equations like (2) might be used for monitoring purposes (e.g.
 plots), in order to inspect what the actual enthalpy of the fluid