diff --git a/chapters/derivationofstream.tex b/chapters/derivationofstream.tex
index 06ae511d3..ab103d1b9 100644
--- a/chapters/derivationofstream.tex
+++ b/chapters/derivationofstream.tex
@@ -168,8 +168,8 @@ \subsection{Connection of 2 stream connectors, one to one connections (N = 2)}\l
 case is treated directly.
 
 \subsection{Connection of 3 stream connectors where one mass flow rate is identical to zero}\label{connection-of-3-stream-connectors-where-one-mass-flow-rate-is-identical-to-zero-n-3-and}
-The case where N=3 and $\dot{m}_3=0$ occurs when a one-port sensor (like a temperature sensor) is
-connected to two connected components. For the sensor, the min attribute
+The case where $N=3$ and $\dot{m}_3=0$ occurs when a one-port sensor (like a temperature sensor) is
+connected to two connected components. For the sensor, the \lstinline!min! attribute
 of the mass flow rate should be set to zero (no fluid exiting the
 component via this connector).
 This simplification (and similar ones) can also be used if a tool determines that a mass flow rate is zero or non-negative.
@@ -250,7 +250,7 @@ \subsection{Connection of 3 stream connectors where two mass flow rates are posi
 
 To summarize, if all mass flow rates are zero, the balance equations for
 stream variables \eqref{eq:D1} and for flows \eqref{eq:D2} are identically fulfilled. In
-such a case, any value of h\_mix fulfills \eqref{eq:D1}, i.e., a unique
+such a case, any value of $h_{\mathrm{mix}}$ fulfills \eqref{eq:D1}, i.e., a unique
 mathematical solution does not exist. This specification only requires
 that a solution fulfills the balance equations. Additionally, a
 recommendation is given to compute all unknowns in a unique way, by