Suchuan Dong, Ph.D.

Affiliations: 
2001 State University of New York, Buffalo, Buffalo, NY, United States 
Area:
Mechanical Engineering, Fluid and Plasma Physics
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"Suchuan Dong"

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Hui Meng grad student 2001 SUNY Buffalo
 (Direct numerical simulation of the mixing tab flow.)
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Publications

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Lin L, Ni N, Yang Z, et al. (2020) An energy-stable scheme for incompressible Navier-Stokes equations with periodically updated coefficient matrix Journal of Computational Physics. 418: 109624
Yang Z, Dong S. (2020) A roadmap for discretely energy-stable schemes for dissipative systems based on a generalized auxiliary variable with guaranteed positivity Journal of Computational Physics. 404: 109121
Liu X, Xie Z, Dong S. (2020) On a simple and effective thermal open boundary condition for convective heat transfer problems International Journal of Heat and Mass Transfer. 151: 119355
Lin L, Liu X, Dong S. (2020) A gPAV-based unconditionally energy-stable scheme for incompressible flows with outflow/open boundaries Computer Methods in Applied Mechanics and Engineering. 365: 112969
Wang Z, Dong S, Triantafyllou MS, et al. (2019) A stabilized phase-field method for two-phase flow at high Reynolds number and large density/viscosity ratio Journal of Computational Physics. 397: 108832
Yang Z, Dong S. (2019) An unconditionally energy-stable scheme based on an implicit auxiliary energy variable for incompressible two-phase flows with different densities involving only precomputable coefficient matrices Journal of Computational Physics. 393: 229-257
Ni N, Yang Z, Dong S. (2019) Energy-stable boundary conditions based on a quadratic form: Applications to outflow/open-boundary problems in incompressible flows Journal of Computational Physics. 391: 179-215
Lin L, Yang Z, Dong S. (2019) Numerical approximation of incompressible Navier-Stokes equations based on an auxiliary energy variable Journal of Computational Physics. 388: 1-22
Yang Z, Lin L, Dong S. (2019) A family of second-order energy-stable schemes for Cahn–Hilliard type equations Journal of Computational Physics. 383: 24-54
Yang Z, Dong S. (2018) Multiphase flows of N immiscible incompressible fluids: An outflow/open boundary condition and algorithm Journal of Computational Physics. 366: 33-70
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