Simplify

chapters/derivationofstream.tex

@@ -3,7 +3,7 @@ \chapter{Derivation of Stream Equations}\label{derivation-of-stream-equations}
 This appendix contains a derivation of the equation for stream
 connectors from \cref{stream-connectors}.
 
-\section{Reasons for avoiding the actual mixing enthalpy in connector definitions}\label{reasons-for-avoiding-the-actual-mixing-enthalpy-in-connector-definitions}
+\section{Mixing Enthalpy}\label{reasons-for-avoiding-the-actual-mixing-enthalpy-in-connector-definitions}\label{mixing-enthalpy}
 
 Consider a connection set with $n$ connectors, and denote the mass flow rates \lstinline!m_flow! by $\tilde{m}$.
 The mixing enthalpy is defined by the mass balance (the general mass-balance for a component has
@@ -48,7 +48,7 @@ \section{Reasons for avoiding the actual mixing enthalpy in connector definition
   \caption{Exemplary connection set with three connected components and a common mixing enthalpy.}
 \end{figure}
 
-\section{Rationale for the formulation of inStream}\label{rationale-for-the-formulation-of-the-instream-operator}
+\section{Rationale for inStream}\label{rationale-for-the-formulation-of-the-instream-operator}\label{rationale-for-instream}
 
 For simplicity, the derivation of \lstinline!inStream! is shown at hand of 3 model components that are connected together.
 The case for $N$ connections follows correspondingly.

chapters/synchronous.tex

@@ -1026,7 +1026,7 @@ \subsection{Sub-clock Inferencing}\label{sub-clock-inferencing}
 64 bit internal representation of numerator and denominator with sign can be used and gives minimum resolution $1.08\times 10^{-19}$ seconds and maximum range $9.22\times 10^{18}$~seconds = $2.92\times 10^{11}$~years.
 \end{nonnormative}
 
-\section{Continuous-Time Equations in Clocked Partitions}\label{continuous-time-equations-in-clocked-partitions}
+\section{Clocked-Discretized - Continuous-Time Equations in Clocked Partitions}\label{continuous-time-equations-in-clocked-partitions}\label{clocked-discretized-continuous-time-equations-in-clocked-partitions}
 
 \begin{nonnormative}
 The goal is that every continuous-time Modelica model can be utilized in a sampled data control system.