more correcttions

2020-07-09 19:08:20 +02:00
2 changed files with 3 additions and 3 deletions
@@ -400,8 +400,8 @@ Also existiert eine Umgebung $U_{R}(y) = \{ v \in C[a,b] \ | \ \norm{y-v}_{\inft
 Wir führen die Notationen
 	\begin{salign*}
 		f_{x}'(t,x) &= \left( \frac{\partial f_{i}(t,x)}{\partial x_{j}} \right)_{i,j=1}^{n} \\
-		r_{x}'(x,y) &= \left( \frac{\partial r_{i}(x,y)}{\partial x_{j}} \right)_{i,j=1}^{n} \\
-		r_{y}'(x,y) &= \left( \frac{\partial r_{i}(x,y)}{\partial y_{j}} \right)_{i,j=1}^{n}
+		r_{x}'(t,x) &= \left( \frac{\partial r_{i}(x,y)}{\partial x_{j}} \right)_{i,j=1}^{n} \\
+		r_{y}'(t,x) &= \left( \frac{\partial r_{i}(x,y)}{\partial y_{j}} \right)_{i,j=1}^{n}
 	\end{salign*}
 für die Jacobi-Matrizen von $f(t,\cdot)$, $r(\cdot,\cdot)$ ein.