Thiessen polygon subdivision three-dimensional finite element model modeling method
A Thiessen polygon and model modeling technology, which is applied in the field of material science crystallography, and can solve problems such as the large difference between the shape and size of the element, a large amount of computing resources, and large error in the solution of tetrahedral elements.
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[0034] The present invention will be further described below in conjunction with specific embodiments and accompanying drawings.
[0035] The finite element model modeling method applicable to the amplitude modulation decomposition structure of nanoporous materials of the present invention, the flow process of the method is as follows figure 1 As shown, the specific implementation steps are as follows:
[0036] Step 1: Build a hexahedral finite element model:
[0037] Use the initial model model-1 to create a three-dimensional deformable solid unit with a size of 60×60×60 and a part named part-1.
[0038] Step 2: Mesh the finite element model:
[0039] is the grid division unit, and the approximate global size is 1. The part has 60 x 60 x 60 = 216000 cells.
[0040] Step 3: Randomly generate Thiessen polygon seeds:
[0041] Use the Abaqus command line to import the random module to generate 20 random three-dimensional coordinate points as Thiessen polygon seeds for 20 gra...
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