Using General Extrusion Operators to Model Periodic Structures - COMSOL Posted 15 feb 2011, 11:18 GMT-5 Version 4.1 3 Replies . Right-click study 1 to compute the model. Thus, two extrusion operators are required. An example of defining such a rotation matrix is detailed in this previous blog post. However, this approach did not work for a point moving on a surface that is between two domains, i.e. Your internet explorer is in compatibility mode and may not be displaying the website correctly. Online Support Center: https://www.comsol.com/support The number of destination map expressions is the same as the space dimension of the intermediate mesh. This will allow you to compare different cross-sectional data and evaluate measures such as maximum, minimum, and average over several cross sections. From such source-destination pairs, one can infer the general mapping from superposition. This button displays the currently selected search type. In the course of building multiphysics models, we often encounter situations in which the solution to one physics is periodic or very nearly so while the solutions to other physics of interest are nonperiodic. The final project, on the other hand, tasked us with designing a retaining wall to match certain specifications a tough and lengthy assignment. . have some questions. Your internet explorer is in compatibility mode and may not be displaying the website correctly. Why are all the domains selected? It will always be requested to be evaluated at the destination coordinates entered in the settings of the General Extrusion coupling operator. Settings used to map data from a boundary parallel to the xy-plane along the z direction. Add a distribution for the wall diaphragm and enter 60 for the number of elements. we first need to invert the expression L=\frac{x_s}{2}\sqrt{1+4(\frac{x_s}{d})^2}+\frac{d}{4}\ln(2\frac{x_s}{d}+\sqrt{1+4(\frac{x_s}{d})^2}) and write x_s in terms of L. Thats no fun at all! 3M dof and can be solved in 86s, when no gaps are present and we can rely on a conforming mesh). Temperature evaluated at a point on the rotating wafer. From the graph below, can you see why the plot of arcext(T) on the right shows a radial variation? In this example, one expression is sufficient enough to uniquely relate any destination point in the square domain to a source point on the parabolic curve. The plot below shows the temperature evaluated at the focal point of the moving laser: First add a size node to make sure the mesh is finer. I deplore the glaring oversight of COMSOL: Considering how frequently one encounters problems that include a combination of Rotationally-Symmetric and Cartesian components, that COMSOL has not seen fit to provide a specific operator for this case! For example, to map data from a boundary around a centerline, introduce a cylindrical system, and use those coordinate system variables to define the source and destination map. Given an expression defined on a plane, e.g., the xy-plane, it is desired to map this data along the z direction. Note that while COMSOL employees may participate in the discussion forum, COMSOL software users who are on-subscription should submit their questions via the Support Center for a more comprehensive response from the Technical Support team. Create the ramp function for activating the struts. this defines if you should us a linear or general Extrusion or Projection Example 1 In our earlier blog post on Linear Extrusion operators, we considered an affine mapping that pairs up points 1, 4, and 2 in the source domain to points 1, 5, and 3 in the destination domain. The General Extrusion coupling's 'Mesh search method' is very important for model performance in largers models #resolventtip: Get the best performance out your 'General Extrusion'-coupling in Comsol The source domain(s) can be the domain(s) on which the destination point(s) are defined. Tutti i diritti sono riservati. We want a depth ranging from 0 to -26 meters with a step size of two meters. comsol.com This site is under development. You can fix this by pressing 'F12' on your keyboard, Selecting 'Document Mode' and choosing 'standards' (or the latest version A general extrusion operator can be evaluated at any point where the destination map expressions are defined. Enter the expression for the general extrusion operator from earlier. In an upcoming blog post, we will walk you through how to use the operator to map cross-sectional data from one or several cross sections onto another cross section for geometries where the cross section dimensions do not change over the length of interest. -- Modeling Linear Motors or Generators in COMSOL Multiphysics You can fix this by pressing 'F12' on your keyboard, Selecting 'Document Mode' and choosing 'standards' (or the latest version Computing and Visualizing Satellite Orbits in COMSOL, Introduction to the Elastic Waves, Time Explicit Interface. Your internet explorer is in compatibility mode and may not be displaying the website correctly. Currently we are ISO 9001 certified. Because the source entities are different, two operators are needed. The effect of the rotation of the wafer is modeled through a transport term in the governing heat transfer equation: The transport term in this equation, \bf{u}, is used to account for the rotation of the wafer, so it is not necessary to explicitly rotate the geometry. Now we will create a 1D plot and a line graph, with the wall diaphragm as the selection. point 2 there simply involves time varying coordinates of the focal point of the laser beam in the example model : http://www.comsol.com/model/laser-heating-of-a-silicon-wafer-13835. Given an expression defined on a plane, e.g., the xy-plane, it is desired to map this data along the z direction. I have defined a general extrusion coupling operator to obtain the dependent variable (in my heat transfer case, the temperature "T") at a boundary. Extrusion Model Coupling Operator takes a local concentration as an argument at the following boundary and evaluates it at the corresponding point at the leading boundary. For the y-axis data, the expression is y, and for the x axis, the expression is u, with millimeters as units. The General Extrusion operator maps expressions defined on a source to an expression that can be evaluated on any destination geometry where the destination map expressions are valid. This approach, as explained earlier, is limited to cases in which the source and destination are related by affine transformations. Accessing Nonlocal Variables with Linear Extrusion Operators - COMSOL Today, we will discuss General Extrusion operators, which are designed to handle nonlinear mappings and the mapping of variables between geometric entities of different dimensions. Welcome to General Extrusions Inc. In this example, the operator is used by the Transport of Diluted Species interface to define the velocity field (illustrated below). Each side of the junction becomes a source entity in one of the extrusion operators, as depicted below. Considering a variable defined on the xy-plane within a unit square centered at the origin, as shown above, it is possible to implement a variety of transforms simply via different destination maps, and leaving the source map unchanged. Considering a variable defined on the xy-plane within a unit square centered at the origin, as shown above, it is possible to implement a variety of transforms simply via different destination maps, and leaving the source map unchanged. Frontiers | Development of multiphysics coupling system for nuclear In addition to simply copying known quantities, these operators can be used to create nonlocal couplings between unknown variables, as illustrated in our p-n junction example. The destination map here consists of the transient coordinates where we would like to evaluate temperature.

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general extrusion comsol

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general extrusion comsol