Publications
  1. Feldman, Y., Kligerman, Y., Etsion, I., and Haber, S. 2005. The Validity of the Reynolds Equation in Modeling Hydrostatic Effects in Gas Lubricated Textured Parallel Surfaces. ASME, J. Tribol., 128, 345-350.
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  2. Feldman, Y., Kligerman, Y., Etsion, I., 2006. A Hydrostatic Laser Surface Textured Gas Seal. Tribol. Lett., 22, 21-28.
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  3. Feldman, Y., Kligerman, Y., Etsion, I., 2006. Stiffness and efficiency optimization of a hydrostatic laser surface textured gas seal. ASME, J. Tribol., 129, 407-410.
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  4. Feldman, Y., and Gelfgat, A., Yu., 2009. On pressure-velocity coupled time- integration of incompressible Navier-Stokes equations using direct inversion of Stokes operator or accelerated multigrid technique, Computers & Structures, 87, 710-720.
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  5. Feldman, Y., and Gelfgat, A., Yu., 2010. Oscillatory instability of a 3D lid- driven flow in a cube. Physics of Fluids, 22, 093602.
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  6. Feldman, Y., and Gelfgat, A., Yu., 2011. From multi- to single-grid CFD on massively parallel computers: numerical experiments on lid-driven flow in a cube using pressure-velocity coupled formulation. Computers & Fluids, 46, 218- 223.
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  7. Liberzon, A., Feldman, Y., and Gelfgat, A., Yu., 2011. Experimental observation of the steady –oscillatory transition in a cubic lid-driven cavity. Physics of Fluids, 23, 084106.
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  8. Feldman, Y., Colonius, T., PaukenC M., HallC J., L., JonesC J., A., 2012. Simulation and cryogenic experiments of natural convection for the Titan Montgolfiere. AIAA Journal, 50, 2483-2491.
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  9. Feldman, Y., Colonius, T., 2013. On a transitional and turbulent natural convection in spherical shells, Int. J. Heat Mass Transfer, 64, 514-525.
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  10. Gelfgat, A.Yu., and Feldman, Y., 2014. Reply to a letter of A. Povitsky regarding benchmark problem of 3D flow in a cubic cavity driven by a diagonally moving lid, Computers & Fluids, 92, 224.
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  11. Feldman, Y., 2015. Theoretical analysis of three-dimensional bifurcated flow inside a diagonally lid-driven cavity, Theor. Computat. Fluid Mech., 29, 245-261.
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  12. Gulberg, Y., Feldman, Y., 2015. On laminar natural convection inside multi-layered spherical shells, Int. J. Heat Mass Transfer, 91, 908-921.
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  13. Feldman, Y., Gulberg, Y., 2016. An extension of immersed boundary method based on the distributed Lagrange multiplier approach, J. Comput. Phys., 322, 248-266.
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  14. Gulberg, Y., Feldman, Y., 2016. Flow control through the use of heterogeneous porous media: “Smart” passive thermo-insulating materials, Int. J. Therm. Scien., 110, 369-382.
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  15. Idan, S., Feldman, Y., 2017. “Smart” passive thermal insulation of confined natural convection heat transfer: An application to hollow construction blocks, Appl. Therm. Eng., 124, 1328-1342.
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  16. Feldman, Y., 2018. Oscillatory instability of 2D natural convection flow in a square enclosure with a tandem of vertically aligned cylinders, Fluid Dyn. Res., 50, 051410.
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  17. Feldman, Y., 2018. Semi-implicit direct forcing immersed boundary method for incompressible viscous thermal flow problems: a Schur complement approach, Int. J. Heat Mass Transfer, 127, 1267-1283.
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  18. Spizichino, A., Goldring, S., Feldman, Y., 2019. The immersed boundary method: Application to two-phase immiscible flows, Commun. Computat. Phys., 25, 107-134.
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  19. Yakhot, A., Feldman, Y., Moxey, D., Sherwin, S., Karniadakis, E.M., 2019. Turbulence in a Localized Puff in a pipe, Flow, Turbulence and Combustion, 103, 1-24.
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  20. Spizichino, A., Zemach, E., Feldman, Y., 2019. Oscillatory instability of 3D natural convection flow around a tandem of cold and hot vertically aligned cylinders placed inside a cold cubic enclosure, Int. J. Heat Mass Transfer, 141, 327-345.
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  21. Zemach, E., Szzichino, A., Feldman, Y., 2021. Oscillatory instability of 3D natural convection flow around a tandem of cold and hot horizontally aligned cylinders placed inside a cold cubic enclosure, Int. J. Thermal Sciences, 159, 106606.
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  22. Sela, R., Zemach, E., Feldman , Y., 2021. Semi-implicit direct forcing immersed boundary method for periodically moving immersed bodies: A Schur complement approach, Comput. Meth. Appl. Mech. Engng., 373, 113498.
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  23. Spizichino, A., Goldring, S., Feldman, Y., 2021. Prediction of the structure and refractive index profile of fused fiber optic components: A numerical and experimental study, Physical Review E, 103, 013315.
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  24. Ratzabi, A., Eluk, T., Levy, A., Feldman , Y., 2021. Nonsymmetric ionic transport in a nonbinary electrolyte at high voltage, Physical Review Fluids, 6, 113701.
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  25. Sukoriansky, S., Barami, E., Feldman , Y., Zemach, E., 2022. Anisotrozation of quasistatic magnetohydrodynamic turbulence with an increasing magnetic field: Transition from three to two dimensions, Physical Review Fluids, 7, 074607.
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  26. Zviaga, D., Silverman, I., Gelfgat, A., Feldman, Y., 2022. A semi-implicit fractional step immersed boundary method for the numerical simulation of natural convection non-Boussinesq flows, Commun. Computat. Phys., 32, 737-778.
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  27. Goncharuk, K., Oshri, O., Feldman, Y., 2023. The immersed boundary method: A SIMPLE approach, J. Comput. Phys., 487, 112148.
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  28. Goncharuk, K., Feldman, Y., Oshri, O., 2023. Fluttering induced flow in a closed chamber, J. Fluid Mech., 976, A15.
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  29. Rosenberg, S., Feldman, Y., Shoshani, O., 2024. “Finding an optimal shape of a curved mechanical beam for enhanced internal resonance”, Nonlinear Dyn., 12, 8811-8830.
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  30. Oshri, O., Goncharuk, K., Feldman, Y., 2024. “Snap-induced flow in a closed channel”, J. Fluid Mech., 986, A12.
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  31. Kumar, M., Maayan, Y., Feldman , Y., 2024. “Direct forcing immersed boundary method for electro-therm-buoyant flows in enclosures”, Case Studies Therm. Engng., 64, 105438.
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  32. Intrater, E., Feldman, Y., Oshri, O., 2025. “Modeling the behavior of a drop on a surface”, Physical Review E, 111, 015501.
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  33. Gomcharuk, K., Kumar, M., Oshri, O., Feldman, Y., 2025. “Implicit immersed boundary method integrated into the Vanka ‘big box’ smoother” , Theor. Computat. Fluid Mech., 39:36.
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  34. Yovel, R., Treister, E., Feldman, Y., 2026.“ A SIMPLE-based preconditioned solver for the direct-forcing immersed boundary method”, Comput. Methods Appl. Mech. Engrg., 453, 118833.
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