Physics Department Technion

  1. Frishman, A and Grafke, T. “Dynamical mechanism of turbulence proliferation”, arXiv.
  2. Frishman, A and Grafke, T. “The dynamical landscape of transitional pipe flow“, Phys. Rev. E 105.4: 045108 (2022), arXiv.
  3. Frishman, A and Ronceray P “Learning force fields from stochastic trajectories.” Phys. Rev. X 10.2: 021009 (2020), arXiv.
  4. Frishman, A, and Herbert C. “Turbulence Statistics in a Two-Dimensional Vortex Condensate.”  Phys. Rev. Lett. 120.20: 204505 (2018), arXiv.
  5. Frishman A. “The culmination of an inverse cascade: mean flow and fluctuations.” Physics of Fluids 29.12: 125102. (2017), arXiv.
  6. Frishman A., Laurie J., Falkovich G.  “Jets or vortices – what flows are generated by an inverse turbulent cascade?” Phys. Rev. Fluids, 2.3 032602 (2017), arXiv.
  7. Frishman, A., Boffetta, G., De Lillo, F. and Liberzon, A. “Statistical conservation law in two-and three-dimensional turbulent flows.” Phys. Rev. E  91.3, 033018, (2015), arXiv.
  8.  Grafke, T., Frishman A. and Falkovich G. “Time irreversibility of the statistics of a single particle in compressible turbulence.” Phys. Rev. E  91.4, 043022, (2015), arXiv.
  9.  Frishman A. and Falkovich G. “A new type of anomaly in turbulence“. Phys. Rev. Lett.113.02, 024501, (2014), arXiv.
  10. Falkovich, G. and Frishman A. “Single Flow Snapshot Reveals the Future and the Past of Pairs of Particles in Turbulence.” Phys. Rev. Lett.110.21 214502 (2013), arXiv.
  11. Berkooz, M., Frishman A. and Zait A. “Stability of rapidly rotating charged black holes in AdS5× S5.” Class. Quantum Grav.30.12, 125012 (2013), arXiv.
  12. Berkooz, M., Frishman A. and Zait A. “Degenerate rotating black holes, chiral CFTs and Fermi surfaces I—Analytic results for quasinormal modes.” J. High Energy Phys. 2012.8, 1-41, (2012), arXiv.