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 ======Molecular weight====== ======Molecular weight======
  
-FIXME+===== Material data - Molecular weight =====
  
-===== Molecular weight =====+The material data on molecular weight are optional entries.
  
-The molecular mass distribution can be characterised by the following quantities.+The MFI and MVI (with given test temperature and weight) are only used to complete the material data for information purposes and are not required for any calculation.
  
-The **numerical average $M_n$** is given by the following equation:+The parameters for the material degradation calculation can be activated as required. \\ 
 +If the checkbox is activated, the 5 material parameters $K_T$, $n_T$, $K_\dot{\gamma}$, $n_\dot{\gamma}$ and $\eta_\infty$ can be entered. These are required for the [[en:berechnungen:materialabbau|calculation of molecular degradation]].
  
-\[M_n = \frac{\sum N_i \cdot M_i}{\sum N_i}\]+{{ :materialdaten:rex171_mat_en_008.png?nolink |}}
  
-$N_i$ is the number of molecules of group $i$ and $M_i$ is the molar mass of the respective +===== Exemplary values =====
-group. +
  
-The **weight average $M_w$** is defined by: +^ Plastic type^ MFR (g/10 min) ^ $K_T [°C]   ^ $n_T [-] $ ^ $K_\dot{\gamma} [1/s] $ ^ $n_\dot{\gamma} [-]$ ^$\eta_\infty^[-]$ ^ 
 +| PP | 3,0   | 345,7 | 15,29 | 1171,4 | 1,47 | 0,415 | 
 +| PP | 3,0   | 355,3 | 13,75 | 882,3   | 1,62 | 0,417 | 
 +| PP | 47,0 |1617,0| 3,15   | 6989,3 | 0,85 | 0,531 | 
 +| PP | 8,0   | 344,8 | 15,41 | 1861,1 | 1,15 | 0,386 | 
 +| PS | 1,5   |17326 | 1,22   | 5749,3 | 0,81 | 0,306 | 
 +| PS | 12,0 | 761,5 | 40,36 | 8740,6 | 0,63 | 0,361 |
  
-\[M_w = \frac{\sum N_i \cdot {M_i} ^2}{\sum N_i \cdot M_i}\] 
- 
-The **polydispersity (PD)** is a measure of the width of molecular weight distribution and 
-it´s the quotient of weight average and number avergage.  
- 
-\[PD = \frac {M_w}{M_n}\] 
- 
-The polydipersity is always PD ≥ 1. The higher the PD value, the broader the distribution. 
- 
-The measurement of the **solvent viscosity** or **intrinsic viscosity** 
-indirectly indicates a change in the molecular mass, as the flow time of a damaged polymer is 
-of a damaged polymer compared to the raw material. The 
-intrinsic viscosity is linked to the molecular mass via the Mark-Houwink relationship: 
- 
-\[[η] = K \cdot \bar{M^a}\] 
- 
-$[η]$ = Staudinger index 
- 
-$K, a$ = empirically determined constants 
- 
-$ \bar{M}$ = weight average or viscosity average of the molecular mass  
- 
-The determination of $[η]$ instead of extrapolating to the concentration c = 0 $\frac{g}{l}$ by measuring the intrinsic viscosity at only one concentration using an estimate. The estimation according to Schulze-Blaschke is carried out by a prior calibration of the $K_{SB}$ coefficient, which is not necessary for the calculation according to Billmeyer. 
- 
-The **viscosity number (VZ)** [$\frac{cm^3}{g}$] is characterised by: 
- 
-$$ VZ = (\frac {η}{η_s} - 1) \cdot \frac {1}{c} $$ 
- 
-$η$ =  dynamic viscosity of the solution 
- 
-$η_s$ = dynamic viscosity of pure solvent  
- 
-$c$ = concentration in $\frac{g}{cm^3}$ 
- 
-The Billmeyers **intrinsic viscosity** [$\frac{dl}{g}$] is calculated by: 
- 
-$$ IV = 0,25 \cdot VZ + \frac{3\cdot ln(\frac{t}{t_s})} {4\cdot c} $$ 
- 
-$t$ = flow time of the solution 
- 
-$t_s$ = flow time of the pure solvent  
  
 +===Further topics===
 +  * [[en:materialdaten:datenbankanbindung_an_pam|]]
 +  * [[en:materialdaten:allgemeineangaben|]]
 +  * [[en:materialdaten:thermodynamische_daten|]]
 +  * [[en:materialdaten:dichtedaten_bzw._spezifisches_volumen|]]
 +  * [[en:materialdaten:rheologische_materialdaten|]]
 +  * [[en:materialdaten:technologische_daten|]]
 +  * [[en:materialdaten:tribologische_daten|]]
 +  * [[en:materialdaten:zusatzstoffe|]]
 +  * [[en:materialdaten:molekulargewicht|]]
 +  * [[en:materialdaten:faserabbau|]]
 +  * [[en:materialdaten:eingabe_von_mischungen|]]