2011
DOI: 10.1016/j.diamond.2011.05.017
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Modeling of effective design of high pressure anvils used for large scale commercial production of gem quality large single crystal diamond

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Cited by 24 publications
(9 citation statements)
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“…We can divide the symmetric LV-CHPA into four equal parts and only analyze one part of it as the model, using the static analysis to simulate the stress of the WC anvils under the highest pressure point. [12] A high order 3D 20-node solid element (SOLID186) is applied to the 3D model meshes, and all elements are fully isoperimetric. The contact elements (Targe170 and Contact174) applied to the contact surface are chosen in the model.…”
Section: Fe-model and Simulation Resultsmentioning
confidence: 99%
“…We can divide the symmetric LV-CHPA into four equal parts and only analyze one part of it as the model, using the static analysis to simulate the stress of the WC anvils under the highest pressure point. [12] A high order 3D 20-node solid element (SOLID186) is applied to the 3D model meshes, and all elements are fully isoperimetric. The contact elements (Targe170 and Contact174) applied to the contact surface are chosen in the model.…”
Section: Fe-model and Simulation Resultsmentioning
confidence: 99%
“…Optical microscopy (OM) was employed to observe the morphology of filiform defects in diamond. Finite element modeling details and material parameters were obtained from previous reports and the COMSOL material library. The boundary conditions across the interface between the growth diamond, seed bed, and catalyst alloy were assumed to be always bonded, resulting in no relative motion between them. A finite element model was used for transient analysis to simulate the thermoelastic stress of a synthetic diamond-seed bed-catalyst alloy.…”
Section: Methodsmentioning
confidence: 99%
“…To obtain generic results, we considered the simplest model for isotropic, linearly elastic material. Furthermore, the elastic constants are as follows: Young's modulus E = 578 GPa, Poisson ratio ν = 0.21 for tungsten carbide; and E = 210 GPa, ν = 0.29 for alloy steel [20,21]. Herein, the von Mises yield criterion is employed to assess whether the failure occurs for tungsten carbide cylinder and alloy steel supporting rings.…”
Section: Materials Modelmentioning
confidence: 99%