Unterschiede
Hier werden die Unterschiede zwischen zwei Versionen angezeigt.
| Beide Seiten der vorigen RevisionVorhergehende ÜberarbeitungNächste Überarbeitung | Vorhergehende Überarbeitung | ||
| en:berechnungen:druckverlauf [2024/10/17 20:07] – [Pressure curve calculation for wave screws] neelest | en:berechnungen:druckverlauf [2025/07/03 13:34] (aktuell) – cschall | ||
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| ======Pressure profile====== | ======Pressure profile====== | ||
| - | In order to calculate the pressure profile | + | -> [[en: |
| - | as for the throughput calculation of both the throughput and the metering | + | |
| - | calculation. This also applies | + | To calculate the pressure profile, the same conditions as for throughput and dosing |
| - | [[en: | + | |
| [[en: | [[en: | ||
| - | and [[en: | + | and [[en: |
| - | Additionally, | + | Additionally, |
| - | profile | + | The same equations as those used in the throughput |
| - | + | ||
| - | The pressure profile is calculated | + | |
| - | possible to determine the point of melt pool formation on account of missing data, | + | |
| - | REX/PSI will calculate up to the end of the feed section. | + | |
| - | edge of the hopper to the last point calculated is reflected by a logarithmic | + | |
| - | formulation. | + | |
| - | + | ||
| - | The pressure profile calculation starts with the screw tip. The calculated throughput is | + | |
| - | used to determine the pressure loss between two calculation points and this is then | + | |
| - | added to the previous absolute pressure. The pressure | + | |
| - | screw tip) results from the adjusted impact pressure. | + | |
| - | + | ||
| - | The pressure profile is calculated isothermally at the melt temperature for each step | + | |
| - | and is subsequently multiplied by a correction factor. This correction factor has in | + | |
| - | physical terms the effect that the calculation | + | |
| - | the pressure and throughput behavior to coincide. This is necessary, since the | + | |
| - | throughput has to be calculated on the basis of a mixed isothermal/ | + | |
| - | formulation while the pressure profile has to be calculated either isothermally or nonisothermally. | + | |
| - | + | ||
| - | ==== Pressure profile calculation for the barrier section ==== | + | |
| - | In order to calculate | + | The pressure profile is calculated from the screw tip back to the location of the melt pool formation. Before this location, solid conveying takes place, which shows an exponential pressure build-up. |
| - | gradient has to be assumed. However, since every additional assumption increases | + | |
| - | inaccuracy, the so-called " | + | |
| - | assumption. Its calculation method is similar to the FEM calculation method. | + | |
| - | Here, single intervals are built for barrier flight, solid and melt channel and for each | + | The pressure profile calculation begins at the screw tip. Based on the calculated throughput, the pressure drop within a computation interval is determined and added to the previous absolute pressure. In injection molding machines, |
| - | section between | + | |
| - | means of a linear equation. These equations form a linear system of equations. The | + | |
| - | equations only describe | + | |
| - | which means that the mesh of the division of the geometry into the required intervals | + | |
| - | corresponds to constant conditions. | + | |
| - | {{ : | + | ==== Pressure Profile Calculation for Barrier and Wave Screws ==== |
| - | Before the resulting equation system | + | === Assumption of Equal Pressure Gradient === |
| - | to solve linear equation systems, it is first necessary to reduce | + | Barrier screws |
| - | reduction is achieved by allowing boundary conditions. | + | |
| - | {{ : | + | === Network Calculation / Matrix Model === |
| - | In the closed barrier section, the mass flow towards the first node, or away from the | + | To eliminate |
| - | last node in the channel direction, can be taken as being equal to zero. If an open | + | |
| - | barrier section | + | |
| - | in order to be able to calculate this design. Because of the lack of a geometrical | + | |
| - | separation, | + | |
| - | melt channel | + | |
| - | For a clear-cut solution of the system it is necessary to know about the mass flow. | + | This method |
| - | Here an iterative calculation helps, i.e. in the first step, the pressure-throughput | + | |
| - | behavior of the standard sections | + | |
| - | without considering the barrier | + | |
| - | solve the equation system for the barrier section. Since the overall | + | |
| - | requirement for the screw is equal to the sum of the pressure requirements of the | + | |
| - | individual screw sections, the calculated pressure requirement | + | |
| - | can be added to the pressure requirement of the remaining screw sections that was | + | |
| - | calculated in the first step. | + | |
| + | A network is generated from the screw geometry, consisting of simple geometries (rectangular channels). For each of these simple geometries, a //voltage source// (drag flow) and a resistance (pressure flow) are defined. From the network of voltage sources and resistances, | ||
| - | ==== Pressure curve calculation for wave screws ==== | + | {{ : |
| - | The content is currently being processed and will be made available shortly. Please | + | To solve the resulting system of equations, it must be reduced by incorporating boundary conditions. |
| + | For a closed barrier zone, the mass flow into the closed inlet or out of the closed outlet can be set to zero. For an open barrier section and for wave screws, due to the lack of separation at the beginning and end of the section, the pressure difference between the channels is set to zero. | ||
| - | ToDo: Anpasssen wenn MA Gödeke fertig ist | + | {{ :berechnungen: |
| ===Further topics=== | ===Further topics=== | ||
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