Unterschiede

Hier werden die Unterschiede zwischen zwei Versionen angezeigt.

--- en:materialdaten:mischungen:polymer-polymer-mischung [2025/12/05 21:04] – deppe2
+++ en:materialdaten:mischungen:polymer-polymer-mischung [2026/01/10 19:21] (aktuell) – neelest
@@ Zeile 1: / Zeile 1: @@
 ====== Polymer-polymer Mixture ======
-===== Polymer-polymer Mixture =====
+===== Components =====
 **Path:** Main menu > Material > New polymer (blend)... Tab: Components\\
@@ Zeile 16: / Zeile 16: @@
 {{ :en:materialdaten:mischungen:en_sigma150_dlg_materialdaten_017.png?nolink |}}
-**Figure:** Dialog Polymer-polymer mixture - Components
 The calculation of all material data except of the viscosity is based on mixing rules. The mixing rules used are described in detail in the Reference Manual.
 The relative materials have to be loaded. Furthermore the particle diameter and the mass content has to be determined in input field //mass content [WA]//.
+===== Viscosity =====
+**Path:** Main menu > Material > New polymer (blend)... Tab: Viscosity\\
+{{:materialdaten:mischungen:iconmixturenew-material.ico?nolink&60x60 |}}
+\\
+\\
+\\
+**Path:** Main menu > Material > Edit material (file)... Tab: Viscosity\\
+{{:materialdaten:reine_polymere_uebersicht:iconmaterialedit-material.ico?nolink&60x60 |}}
+\\
+\\
+\\
+{{ :en:materialdaten:mischungen:en_sigma150_dlg_materialdaten_018.png?nolink |}}
+There are two options to calculate the viscosities of the blend. You can enter the rheological data analogous to the procedure for pure polymers. The other option is to let SIGMA calculate the viscosity of the mixtures using mixing rules. The following mixing rules are implemented in SIGMA:
+  * **Logarithmic**\\
+$$\log(\eta_M) = w_A \cdot \log(\eta_A) + w_B \cdot \log(\eta_B)$$
+  * **Maniford**\\
+$$\eta_M^{1/3.4} = w_A \cdot \eta_A^{1/3.4} + w_B \cdot \eta_B^{1/3.4}$$
+  * **Grunberg**\\
+$$\log(\eta_M) = w_A \cdot \log(\eta_A) + w_B \cdot \log(\eta_B) + 2 \cdot w_A \cdot w_B \cdot G$$
+  * **Taylor**\\
+$$\eta_M = \eta_A \cdot \left(1 + 2.5 \cdot \frac{\eta_B + 0.4 \cdot \eta_A}{\eta_B + \eta_A} \cdot \phi_2\right)$$
+  * **Katoka**\\
+$$\eta_M = \eta_A \cdot \left(1 - \frac{\phi_2}{\phi_1}\right)^{-2}$$
+  * **Takayanagi**\\
+$$\eta_M = \eta_A \cdot \frac{3 \cdot \eta_A + 2 \cdot \eta_B - 3 \cdot (\eta_A - \eta_B) \cdot \phi_2}{3 \cdot \eta_A + 2 \cdot \eta_B - 2 \cdot (\eta_A - \eta_B) \cdot \phi_2}$$