stuff

src/cheatsheets/Schaltungstheorie.typ

@@ -1728,6 +1728,7 @@
   ]
 
   #colbreak()
+
   // Bauelemente
   #bgBlock(fill: colorEineTore)[
     #subHeading(fill: colorEineTore)[Bauelemente]
@@ -2012,26 +2013,12 @@
           import cetz.draw: *
           import cetz-plot: *
 
-          let opts = (x-tick-step: none, y-tick-step: none, size: (3, 2), x-label: [u], y-label: [i])
+          let opts = (x-tick-step: none, y-tick-step: none, size: (2, 1), x-label: [u], y-label: [i])
-
 
           plot.plot(axis-style: "school-book", ..opts, name: "plot", {
-            plot.add(((-1, -1), (2, 2)), style: (stroke: red))
+
+            plot.add(((-1, -1), (1, 1)), style: (stroke: red))
           })
-
-          line((1.7, 0.666 + 0.48), (1.7, 0.666), stroke: (paint: rgb("#009e22")))
-          line((1, 0.666), (1.7, 0.666), stroke: (paint: rgb("#009e22")))
-
-          let offset_x = 0.7
-          let offset_y = 0.6
-          line((1.7 -offset_x, 0.666 + 0.58-offset_y), (1.7-offset_x, 0.666-offset_y), stroke: (paint: rgb("#009e22")))
-          line((0.8-offset_x, 0.666-offset_y), (1.7-offset_x, 0.666-offset_y), stroke: (paint: rgb("#009e22")))
-
-          content((1.15,0.35), $1$)
-          content((1.40,0.48), $1$)
-          content((0.56,-0.1), $Omega$)
-          content((1.9,0.9), $S$)
-
         }))
       ],
       align(left+top)[
@@ -2233,13 +2220,26 @@
       ]),
       [
 
-      ], [],
+      ],
+      [],
 
+      // Tunneldiode
+      [
+        Tunneldiode
+        #scale(x: 100%, y: 100%, zap.circuit({
+          import zap: *
+          import cetz.draw: content, line
+          tunnel("b1", (0, 0), (1., 0), stroke: black, fill: black)
+        }))
+      ],
+      [
 
-      //  Konkaver Wiederstand
+      ],
+      [
+
+      ],
+      [],
       
-      table.cell(colspan: 4, image("../images/schaltungstheorie/kw1.png", height: 1cm)),
-      table.cell(colspan: 4, image("../images/schaltungstheorie/kw2.png", height: 1cm)),
     );
   ]
 ]
@@ -2533,7 +2533,7 @@
       content((0.8, -0.8), text([Input $cal(F)$], fill: rgb("#00318b")))
     })
       $ u_1 = - R_d i_2 &quad i_1 = 1/R_d u_2 \
-        u_2 = R_d i_1 &quad i_2 = - 1/R_d u_1
+        u_2 = R_d i_1 &quad u_2 = - 1/R_d u_1
       $
     ],
     [#align(center+horizon, image("../images/schaltungstheorie/knotenpotenzial/gyraptorESD.png", height: 3cm))],
@@ -2665,23 +2665,12 @@
       $A_"NII" = mat(0, R; -1/R, 0)$
     ],
 
-    [Idealer Zirkulator \ (Drei-Tor)],
-    [#image("../images/schaltungstheorie/knotenpotenzial/zirkulatorBild.png", height: 3cm)],
-    [#image("../images/schaltungstheorie/knotenpotenzial/circulator.png", height: 3cm)],
-    [
-      - NICHT Reziprok
-      - Verlustlos
-    ],
-    [$ G = mat(0, R, -R; -R, 0, R; R, -R, 0) quad quad quad G = mat(0, G, -G; -G, 0, G; G, -G, 0) \ 
-    u_1 = (i_2 - i_3) R \ 
-    u_2 = (i_3 - i_1) R \ 
-    u_3 = -(u_1 + u_2) $]
-
   )
   ]
 ]
 
 // Knoten Spannungs Analyse
+#pagebreak()
 // Tor Eigenschaften
 #bgBlock(fill: colorEigenschaften, width: 100%)[
   #subHeading(fill: colorEigenschaften)[Tor Eigenschaften]