TRHD
TRHD: Three-temperature radiation-hydrodynamics code with an implicit non-equilibrium radiation transport using a cell-centered monotonic finite volume scheme on unstructured-grids. Three-temperature (3T), unstructured-mesh, non-equilibrium radiation hydrodynamics (RHD) code have been developed for the simulation of intense thermal radiation or high-power laser driven radiative shock hydrodynamics in two-dimensional (2D) axis-symmetric geometries. The governing hydrodynamics equations are solved using a compatible unstructured Lagrangian method based on a control volume differencing (CVD) scheme. A second-order predictor-corrector (PC) integration scheme is used for the temporal discretization of the hydrodynamics equations. For the radiation energy transport, frequency averaged gray model is used in which the flux-limited diffusion (FLD) approximation is used to recover the free-streaming limit of the radiation propagation in optically thin regions. The proposed RHD model allows to have different temperatures for the electrons and ions. In addition to this, the electron and thermal radiation temperatures are assumed to be in non-equilibrium. Therefore, the thermal relaxation between the electrons and ions and the coupling between the radiation and matter energies are required to be computed self-consistently. For this, the coupled flux limited electron heat conduction and the non-equilibrium radiation diffusion equations are solved simultaneously by using an implicit, axis-symmetric, cell-centered, monotonic, nonlinear finite volume (NLFV) scheme. In this paper, we have described the details of the 2D, 3T, non-equilibrium RHD code developed along with a suite of validation test problems to demonstrate the accuracy and performance of the algorithms. We have also conducted a performance analysis with different linearity preserving interpolation schemes that are used for the evaluation of the nodal values in the NLFV scheme. Finally, in order to demonstrate full capability of the code implementation, we have presented the simulation of laser driven thin Aluminum (Al) foil acceleration. The simulation results are found to be in good agreement with the known solutions of RHD problems.
Keywords for this software
References in zbMATH (referenced in 18 articles )
Showing results 1 to 18 of 18.
Sorted by year (- Chauvin, R.; Guisset, S.; Manach-Perennou, B.; Martaud, L.: A colocalized scheme for three-temperature grey diffusion radiation hydrodynamics (2022)
- Dong, Cheng; Kang, Tong: A least squares based diamond scheme for 3D heterogeneous and anisotropic diffusion problems on polyhedral meshes (2022)
- Miao, Shuai; Wu, Jiming: A nonlinear correction scheme for the heterogeneous and anisotropic diffusion problems on polygonal meshes (2022)
- Shu, Shi; Liu, Menghuan; Xu, Xiaowen; Yue, Xiaoqiang; Li, Shengguo: Algebraic multigrid block triangular preconditioning for multidimensional three-temperature radiation diffusion equations (2021)
- Su, Shuai; Tang, Huazhong; Wu, Jiming: An efficient positivity-preserving finite volume scheme for the nonequilibrium three-temperature radiation diffusion equations on polygonal meshes (2021)
- Yue, Xiaoqiang; Zhang, Shulei; Xu, Xiaowen; Shu, Shi; Shi, Weidong: Algebraic multigrid block preconditioning for multi-group radiation diffusion equations (2021)
- Cheng, Juan; Shu, Chi-Wang; Song, Peng: High order conservative Lagrangian schemes for one-dimensional radiation hydrodynamics equations in the equilibrium-diffusion limit (2020)
- Enaux, C.; Guisset, S.; Lasuen, C.; Ragueneau, Q.: Numerical resolution of a three temperature plasma model (2020)
- Peng, Gang; Gao, Zhiming; Yan, Wenjing; Feng, Xinlong: A positivity-preserving finite volume scheme for three-temperature radiation diffusion equations (2020)
- Wen, Jiajin; Han, Tianyong; Yuan, Jun: Stability inequalities involving gravity norm and temperature (2020)
- Su, Shuai; Dong, Qiannan; Wu, Jiming: A vertex-centered and positivity-preserving scheme for anisotropic diffusion equations on general polyhedral meshes (2019)
- Yu, Yunlong; Chen, Xingding; Yuan, Guangwei: A finite volume scheme preserving maximum principle for the system of radiation diffusion equations with three-temperature (2019)
- Cui, Xia; Shen, Zhi-Jun; Yuan, Guang-Wei: Asymptotic-preserving discrete schemes for non-equilibrium radiation diffusion problem in spherical and cylindrical symmetrical geometries (2018)
- Su, Shuai; Dong, Qiannan; Wu, Jiming: A decoupled and positivity-preserving discrete duality finite volume scheme for anisotropic diffusion problems on general polygonal meshes (2018)
- Wu, Jiming: Vertex-centered linearity-preserving schemes for nonlinear parabolic problems on polygonal grids (2017)
- Zhang, Xiaoping; Su, Shuai; Wu, Jiming: A vertex-centered and positivity-preserving scheme for anisotropic diffusion problems on arbitrary polygonal grids (2017)
- Sijoy, C. D.; Chaturvedi, S.: Combining node-centered parallel radiation transport and higher-order multi-material cell-centered hydrodynamics methods in three-temperature radiation hydrodynamics code TRHD (2016)
- Sijoy, C. D.; Chaturvedi, S.: TRHD: Three-temperature radiation-hydrodynamics code with an implicit non-equilibrium radiation transport using a cell-centered monotonic finite volume scheme on unstructured-grids (2015)