Simple implementation method for predicting periodical composite material thermal conductivity coefficient in gradual and homogeneous manner
A technology of thermal conductivity and composite materials, applied in the fields of electrical digital data processing, design optimization/simulation, special data processing applications, etc., can solve problems such as poor versatility, low efficiency, and complex implementation process of thermal conductivity
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Embodiment 1
[0059] Such as figure 1 and figure 2 As shown, the interior of the unit cell containing square fiber-reinforced composite material is reinforced fiber item 1, and the exterior is resin matrix 2. The calculation of the thermal conductivity of the unit cell containing square fiber-reinforced composite material has the following steps:
[0060] S1. Establish a unit cell finite element model through commercial finite element software, and set the material thermal conductivity of the unit cell finite element model;
[0061] S2. Dividing the unit cell finite element model into a finite element mesh to obtain node and element information of the unit cell finite element model;
[0062] S3. Determine the initial temperature field Λ from the node coordinate values of the unit cell finite element model 0(m) for:
[0063] Λ 0 ( 1 ) = ...
Embodiment 2
[0081] Such as figure 1 and image 3 As shown, the middle of the hollow spherical structure unit cell is a metal shell 3 (Al or new material St) with a certain thickness, and the outside is a binder material 4 (resin). The calculation of the thermal conductivity of the hollow spherical structure unit cell has the following steps:
[0082] S1. Establish a unit cell finite element model through commercial finite element software, and set the material thermal conductivity of the unit cell finite element model;
[0083] S2. Dividing the unit cell finite element model into a finite element mesh to obtain node and element information of the unit cell finite element model;
[0084] S3. Determine the initial temperature field Λ from the node coordinate values of the unit cell finite element model 0(m) for:
[0085] Λ 0 ( 1 ) = { ...
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