Argus A. Dunca, Ph.D.
Affiliations: | 2004 | University of Pittsburgh, Pittsburgh, PA, United States |
Area:
MathematicsGoogle:
"Argus Dunca"Parents
Sign in to add mentor| William J. Layton | grad student | 2004 | University of Pittsburgh | |
| (Space averaged Navier -Stokes equations in the presence of walls.) | ||||
BETA: Related publications
See more...
Publications
|
You can help our author matching system! If you notice any publications incorrectly attributed to this author, please sign in and mark matches as correct or incorrect. |
| Cuff VM, Dunca AA, Manica CC, et al. (2015) The reduced order NS- α model for incompressible flow: Theory, numerical analysis and benchmark testing Esaim: Mathematical Modelling and Numerical Analysis. 49: 641-662 |
| Dunca AA, Neda M. (2015) On the Vreman filter based stabilization for the advection equation Applied Mathematics and Computation. 269: 379-388 |
| Kim TY, Dunca AA, Rebholz LG, et al. (2015) Energy analysis and improved regularity estimates for multiscale deconvolution models of incompressible flows Mathematical Methods in the Applied Sciences. 38: 4199-4209 |
| Dunca AA, Lewandowski R. (2014) Modeling error in approximate deconvolution models Communications in Mathematical Sciences. 12: 757-778 |
| Dunca AA, Neda M. (2014) Numerical analysis of a nonlinear time relaxation model of fluids Journal of Mathematical Analysis and Applications. 420: 1095-1115 |
| Dunca AA, Neda M, Rebholz LG. (2013) A mathematical and numerical study of a filtering-based multiscale fluid model with nonlinear eddy viscosity Computers and Mathematics With Applications. 66: 917-933 |
| Dunca AA. (2012) A two-level multiscale deconvolution method for the Large Eddy simulation of turbulent flows Mathematical Models and Methods in Applied Sciences. 22 |
| Dunca AA. (2012) On the existence of global attractors of the approximate deconvolution models of turbulence Journal of Mathematical Analysis and Applications. 389: 1128-1138 |
| Dunca AA, Kohler KE, Neda M, et al. (2012) A mathematical and physical Study of multiscale deconvolution models of turbulence Mathematical Methods in the Applied Sciences. 35: 1205-1219 |