Wenjun Ge
Oak Ridge National Laboratory
32 Papers
74 Citations
Wenjun Ge is an academic researcher from Oak Ridge National Laboratory. The author has contributed to research in topics: Radiative transfer & Spherical harmonics. The author has an hindex of 5, co-authored 16 publications. Previous affiliations of Wenjun Ge include University of California, Merced.
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Papers
Low-thermal-budget synthesis of monolayer molybdenum disulfide for silicon back-end-of-line integration on a 200 mm platform
Jiadi Zhu,Ji Hoon Park,Steven A. Vitale,Wenjun Ge,Gang Seob Jung,Jiangtao Wang,Mohamed Mohamed,Maitreyi Ashok,Mantian Xue,Xudong Zheng,Zhien Wang,Jonas Hansryd,Anantha P. Chandrakasan,Jing Kong,Tomas Palacios +14 more
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A full-spectrum k -distribution look-up table for radiative transfer in nonhomogeneous gaseous media
TL;DR: In this article, a full spectrum k-distribution look-up table has been constructed for gas mixtures within a certain range of thermodynamic states for three species, i.e., CO2, H2O and CO.
Implementation of High-Order Spherical Harmonics Methods for Radiative Heat Transfer on openfoam
TL;DR: In this paper, a general formulation of the spherical harmonics (P N ) methods was developed recently to expand the method to high orders of P N, and the set of N(N þ 1)/2 three-dimensional second-order elliptic PDEs formulation and their Marshak boundary conditions for arbi- trary geometries are implemented in the OPENFOAM finite volume based CFD software.
Modeling of microstructure evolution coupled with molten pool oscillation during electron beam welding of an Al-Cu alloy
TL;DR: In this article , a multi-physics modeling framework is adopted to simulate the microstructure evolution during the electron beam welding (EBW) process, and the effects of the process parameters on the grain morphology, grain size, segregation and second phase are quantified.
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Development of high-order P N models for radiative heat transfer in special geometries and boundary conditions
TL;DR: In this article, the high-order spherical harmonics (PN) method for 2-D Cartesian domains is extracted from the 3-D formulation, and the boundary conditions for specified radiative wall flux, for symmetry/specular reflection boundaries have also been developed.