FLICA-OVAP: A new platform for core thermal-hydraulic studies. FLICA-OVAP is a new platform dedicated to core thermal–hydraulic studies, funded by the Thermal–hydraulics Simulation project of CEA. It includes both subchannel scale and CFD scale capabilities. To provide a relevant response to different core concepts and multiple industrial applications, several models coexist in FLICA-OVAP platform: the homogeneous equilibrium model, the drift-flux model which is directly derived from the previous CEA core code FLICA-4 (Royer, Aniel, Bergeron, Fillion, Gallo, Gaudier, Grégoire, Martin, Richebois, Salvadore, Zimmer, Chataing, Clément, François, 2005. FLICA4: status of numerical and physical models and overview of applications. In: Proceedings of NURETH-11, Avignon, France), the two-fluid model, and finally, a general multifield model, with a variable number of fields for both vapor and liquid phases. For each model, an adapted set of closure laws is proposed concerning mass and heat transfer, interfacial and wall forces, and turbulence. The solving of equations is based on finite volume methods for multidimensional unstructured meshes. For instance, Riemann-type solvers, adapted to low Mach number, can be used for the numerical discretization of the convective part of the problem, while the diffusion part is discretized using a diamond-type solver, adequate for non-conforming meshes. An object-oriented architecture allows a flexible and efficient coexistence of several systems of equations, numerical solvers, and the manifold closure laws, which makes FLICA-OVAP a efficient tool for research purpose. The architecture also enables distributed parallel calculations, multidisciplinary couplings (with the neutronics codes CRONOS/APOLLO and with an integrated thermal solver for fuels rods and plates) or multiscale couplings (between different models in our platform or with the system code CATHARE). Some preliminary computations related to industrial needs will be presented in this paper.

References in zbMATH (referenced in 16 articles )

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  1. Chen, Shu-sheng; Li, Jin-ping; Li, Zheng; Yuan, Wu; Gao, Zheng-hong: Anti-dissipation pressure correction under low Mach numbers for Godunov-type schemes (2022)
  2. Faccanoni, Gloria; Grec, Bérénice; Penel, Yohan: A homogeneous relaxation low Mach number model (2021)
  3. Chen, Shu-sheng; Cai, Fang-jie; Xue, Hai-chao; Wang, Ning; Yan, Chao: An improved AUSM-family scheme with robustness and accuracy for all Mach number flows (2020)
  4. Iampietro, D.; Daude, F.; Galon, P.: A low-diffusion self-adaptive flux-vector splitting approach for compressible flows (2020)
  5. Dellacherie, Stéphane; Faccanoni, Gloria; Grec, Bérénice; Penel, Yohan: Accurate steam-water equation of state for two-phase flow LMNC model with phase transition (2019)
  6. Chen, Shu-sheng; Yan, Chao; Xiang, Xing-hao: Effective low-Mach number improvement for upwind schemes (2018)
  7. Iampietro, D.; Daude, F.; Galon, P.; Hérard, J.-M.: A Mach-sensitive splitting approach for Euler-like systems (2018)
  8. Lin, Bo-Xi; Yan, Chao; Chen, Shu-Sheng: Density enhancement mechanism of upwind schemes for low Mach number flows (2018)
  9. Sun, Di; Qu, Feng; Yan, Chao: An effective flux scheme for hypersonic heating prediction of re-entry vehicles (2018)
  10. Dellacherie, S.; Jung, J.; Omnes, P.; Raviart, P.-A.: Construction of modified Godunov-type schemes accurate at any Mach number for the compressible Euler system (2016)
  11. Nogueira, Xesús; Ramírez, Luis; Khelladi, Sofiane; Chassaing, Jean-Camille; Colominas, Ignasi: A high-order density-based finite volume method for the computation of all-speed flows (2016)
  12. Dellacherie, Stéphane; Jung, Jonathan; Omnes, Pascal: Preliminary results for the study of the Godunov scheme applied to the linear wave equation with porosity at low Mach number (2015)
  13. Li, Xue-song: Uniform algorithm for all-speed shock-capturing schemes (2014)
  14. Li, Xue-song; Gu, Chun-wei: Mechanism of Roe-type schemes for all-speed flows and its application (2013)
  15. Kumbaro, Anela: Simplified eigenstructure decomposition solver for the simulation of two-phase flow systems (2012)
  16. Rieper, Felix: A low-Mach number fix for Roe’s approximate Riemann solver (2011)