AFiD

AFiD is a highly parallel application for Rayleigh-Benard and Taylor-Couette flows. See van der Poel et al (2015) for more details. It is developed by Twente University, SURFsara and University of Rome ”Tor Vergata

Keywords for this software

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References in zbMATH (referenced in 53 articles )

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  1. Hartmann, Robert; Verzicco, Roberto; Klein Kranenbarg, Liesbeth; Lohse, Detlef; Stevens, Richard J. A. M.: Multiple heat transport maxima in confined-rotating Rayleigh-Bénard convection (2022)
  2. Howland, Christopher J.; Ng, Chong Shen; Verzicco, Roberto; Lohse, Detlef: Boundary layers in turbulent vertical convection at high Prandtl number (2022)
  3. Liu, Hao-Ran; Chong, Kai Leong; Yang, Rui; Verzicco, Roberto; Lohse, Detlef: Heat transfer in turbulent Rayleigh-Bénard convection through two immiscible fluid layers (2022)
  4. Wang, Dongpu; Jiang, Hechuan; Liu, Shuang; Zhu, Xiaojue; Sun, Chao: Effects of radius ratio on annular centrifugal Rayleigh-Bénard convection (2022)
  5. Zhang, Shengqi; Xia, Zhenhua; Chen, Shiyi: Flow structures in spanwise rotating plane Poiseuille flow based on thermal analogy (2022)
  6. Barthel, Benedikt; Zhu, Xiaojue; Mckeon, Beverley: Closing the loop: nonlinear Taylor vortex flow through the lens of resolvent analysis (2021)
  7. Berghout, Pieter; Baars, Woutijn J.; Krug, Dominik: The large-scale footprint in small-scale Rayleigh-Bénard turbulence (2021)
  8. Blass, Alexander; Tabak, Pier; Verzicco, Roberto; Stevens, Richard J. A. M.; Lohse, Detlef: The effect of Prandtl number on turbulent sheared thermal convection (2021)
  9. Chen, Yibo; Chong, Kai Leong; Liu, Luoqin; Verzicco, Roberto; Lohse, Detlef: Instabilities driven by diffusiophoretic flow on catalytic surfaces (2021)
  10. De Vita, Francesco; De Lillo, Filippo; Verzicco, Roberto; Onorato, Miguel: A fully Eulerian solver for the simulation of multiphase flows with solid bodies: application to surface gravity waves (2021)
  11. Gong, Zheng; Fu, Xudong: A pencil distributed direct numerical simulation solver with versatile treatments for viscous term (2021)
  12. Jeganathan, Vignesh; Alba, Kamran; Ostilla-Mónico, Rodolfo: Controlling secondary flows in Taylor-Couette flow using stress-free boundary conditions (2021)
  13. L D. Huang, Xinyi; Jain, Naman; Abkar, Mahdi; F. Kunz, Robert; I. A. Yang, Xiang: Determining \textitapriori a RANS model’s applicable range via global epistemic uncertainty quantification (2021)
  14. Liu, Hao-Ran; Chong, Kai Leong; Wang, Qi; Ng, Chong Shen; Verzicco, Roberto; Lohse, Detlef: Two-layer thermally driven turbulence: mechanisms for interface breakup (2021)
  15. Liu, Hao-Ran; Ng, Chong Shen; Chong, Kai Leong; Lohse, Detlef; Verzicco, Roberto: An efficient phase-field method for turbulent multiphase flows (2021)
  16. Liu, Shuang; Jiang, Linfeng; Wang, Cheng; Sun, Chao: Lagrangian dynamics and heat transfer in porous-media convection (2021)
  17. Santelli, L.; Orlandi, P.; Verzicco, R.: A finite-difference scheme for three-dimensional incompressible flows in spherical coordinates (2021)
  18. Verzicco, R.; Querzoli, G.: On the collision of a rigid sphere with a deformable membrane in a viscous fluid (2021)
  19. Wang, Qi; Liu, Hao-Ran; Verzicco, Roberto; Shishkina, Olga; Lohse, Detlef: Regime transitions in thermally driven high-Rayleigh number vertical convection (2021)
  20. Xie, Jiabin; He, Jianchao; Bao, Yun; Chen, Xi: A low-communication-overhead parallel DNS method for the 3D incompressible wall turbulence (2021)

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