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--- en:grundlagenhandbuch:geometriegroessen_des_gleichdrall-doppelschneckenextruders [2026/05/24 09:08] – [Eccentric Kneading Blocks] neelest
+++ en:grundlagenhandbuch:geometriegroessen_des_gleichdrall-doppelschneckenextruders [2026/06/16 14:37] (aktuell) – [Geometry of Tightly Intermeshing, Co-rotating Twin Screw Extruders] deppe2
@@ Zeile 9: / Zeile 9: @@
   * Modular setup of both screw and barrel (see figure)
-{{ :grundlagenhandbuch:geometriegroessen_des_gleichdrall-doppelschneckenextruders:eingesetzte_schneckenelemente:en_sigma150_dlg_grundlagenhandbuch_geometriegroessen_000.svg?700%nolink |}}
+{{ :en:grundlagenhandbuch:de_sigma150_dlg_grundlagenhandbuch_geometriegroessen_000.svg?nolink&700 |}}
 **Figure:** Modular setup of both screw and barre
@@ Zeile 386: / Zeile 386: @@
 From the control volume ABC we get the equilibrium of flow rates:
-$$\dot{V} = k \cdot \dot{V}_{channel} \pm \dot{V}_{gap} \pm l \cdot \dot{V}_{groove}\tag{21}$$
+$$\dot{V} = k \cdot \dot{V}_{channel} \pm \dot{V}_{gap} \pm l \cdot \dot{V}_{groove}\tag{52}$$
 Where $l$ is the number of grooves between the points A and B. $l$ is calculated using the following equation:
-$$l = \frac{l_{Nut}}{2\pi} \cdot (2\pi - \Omega) \cdot \cos \varphi_s\tag{22}$$
+$$l = \frac{l_{Nut}}{2\pi} \cdot (2\pi - \Omega) \cdot \cos \varphi_s\tag{53}$$
 ==== Blister Elements ====
@@ Zeile 415: / Zeile 415: @@
 These sections are characterized by the following dimensionless numbers:
-$$k_1 = \frac{D_a}{D_z}\tag{23}$$
+$$k_1 = \frac{D_a}{D_z}\tag{54}$$
-$$k_2 = \frac{D_i}{D_a}\tag{24}$$
+$$k_2 = \frac{D_i}{D_a}\tag{55}$$
-$$cl = \frac{a}{D_z/2}\tag{25}$$
+$$cl = \frac{a}{D_z/2}\tag{56}$$
 ==== Thoothed Mixing Elements ====