Anvar Gilmanov

Senior Engineer
Combustion Science & Engineering, Inc.
8940 Old Annapolis Road Suite L
Columbia, MD 21045-1997
Email: gilmanov.anvar@gmail.com


Anvar Gilmanov is a Senior Engineer in Combustion Science & Engineering, Inc., Columbia, MD, U.S.A. He holds a Ph.D. in the area of Computational Fluid Dynamics from the Institute of Theoretical and Applied Mechanics of Russian Academy of Sciences in Novosibirsk, and a Doctor of Phys.-Math. Sciences (the highest academic degree in Russia) in the area of Computational Fluid Dynamics from the Institute of Applied Mathematics of Russian Academy of Sciences. He has served as Full Professor and Department Chair at various times of his academic career in Russia, as well as a PI, a Co-PI, and Senior Investigator of multiple projects with agencies like NASA, NSF, and Russian Foundation for Basic Research (RFBR, equivalent to National Science Foundation (NSF) in the US). Anvar Gilmanov has published two books, more than 30 articles in journals like Computational Physics, Computers & Fluids, International Journal for Numerical Methods in Fluids, Journal of Biomechanical Engineering, and International Journal for Numerical Methods in Engineering, as well as proceedings of more than 60 conferences in the US and abroad.
Research Interests
— Computational Fluid Dynamics;
— Computational Solid Deformable Bodies/Thin Shells Mechanics;
— Fluid-Structure Interaction;
— High-Performance Computing;
— Biofluids;
— Cardiovascular flows.
Professional Skills
— Development of computational codes to solve problems in computational fluid
dynamics (CFD), fluid-structure interaction (FSI), etc;
— Programming languages: FORTRAN 77/90, C, C++;
— Programming libraries and tools: MPI, PETSc, TECPLOT, Mimics, ANSYS, FLUENT, MS Visual Studio;
— Operating systems: Linux, MS Windows;
— Productivity tools: LaTEX, MS Office (Word, Excel, PowerPoint, etc.);
— Excellent organizational skills;
— Excellent communication skills;
— Ability to work independently and in a team.
Projects
Coupled curvilinear immersed boundary (CURV-IB) and rotation free finite element (RF-FE) method, 2015
The CURV-IB-RF-FE allowed to simulate cardiovascular problems as an interaction of deformable heart leaflets with pulsate blood flow in a real aorta. Using this approach, computational results that revealed major differences between the TAV and BAV flow patterns had been obtained. (Gilmanov, et al., 2015, JCP)
Rotation free finite element (RF-FE) method, 2013
with triangular thin-shell finite element formulation which employs only translational degrees of freedom had been developed. The formulation allowed for large deformations, and it was based on the nonlinear Kirchhoff thin shell theory. (Stolarski, et al., 2013, Int. J. Numer. Meth. Engng)
Hybrid Cartesian Immersed Boundary Method, 2005
A powerful numerical method for solving the 3D, unsteady, incompressible Navier–Stokes equations in Cartesian domains containing immersed boundaries of arbitrary geometrical complexity moving with prescribed kinematics had been developed. This method allowed to simulate flow past an undulating fish-like body and flow past an anatomically realistic planktonic copepod performing an escape-like maneuver. Another application of this method was done in an area of cardiovascular simulations (Gilmanov, Sotiropoulos, 2005, JCP).
Dynamic adaptive mesh method, 2001
Developed an approach that solved a problem of interaction of supersonic gas flow with rigid and deformable bodies using high accuracy total variation diminishing (TVD) schemes.
The problem of deceleration of supersonic gas flow in a supersonic air intake was solved
(Gilmanov, 2001, J. Comp. Math. Math. Phys.)
The opening and closing process of the bicuspid aortic heart valve. Instantaneous contours of vorticity magnitude on a plane through the aorta plane of symmetry during the diastolic phase.
Flapping of inverted flag. Helicity iso-surfaces.
The vortex-induced vibrations of a cantilever mounted in the wake of a square cylinder. Contours of instantaneous out of plane vorticity contours for the second mode of oscillation. Re=204.
Formation of a vortex ring generated through moving a piston in a tube.
Publications
Published Books and Parts of Books

Ilgamov, M.A., Gilmanov, A.N. Non-reflecting boundary conditions. Moscow: Nauka. Publishing Company Fizmatlit. 2003. 240 pages.

Gilmanov, A.N. Methods of Adaptive Meshes in Gas Dynamic Problems. Moscow: Nauka. Publishing Company Fizmatlit. 2000. 247 pages.

Articles in Refereed Journals

Gilmanov A., A. Barker, H. Stolarski, and F. Sotiropoulos. Image-Guided Fluid-Structure Interaction Simulation of Transvalvular Hemodynamics: Quantifying the Effects of Varying Aortic Valve Leaflet Thickness. Fluids. 2019, 4, 119, doi:10.3390/fluids4030119

Gilmanov A., H. Stolarski, and F. Sotiropoulos. Flow-structure interaction simulations of the aortic heart valve at physiologic conditions: The role of tissue constitutive model. Journal of Biomechanical Engineering. 2018. doi:10.1115/1.4038885.

Gilmanov A., H. Stolarski, and F. Sotiropoulos. Non-linear rotation-free shell finite-element models for aortic heart valves. Journal of Biomechanics. 2017. 50: 56-62.

Sotiropoulos, F., Le, TB, and A Gilmanov. Fluid Mechanics of Heart Valves and Their Replacements. Annual Review of Fluid Mechanics. 2016. Vol. 48, 259-283.

Gilmanov, A., Le, T.B., Sotiropoulos F. A numerical approach for simulating fluid structure interaction of flexible thin shells undergoing arbitrarily large deformations in complex domains. Journal of Computational Physics. 2015. V 300, 814-843.

Gilmanov, A., Sotiropoulos, F. Comparative hemodynamics in an aorta with bicuspid and trileaflet valves. Theoretical and Computational Fluid Dynamics. 2015. 1-19.

Stolarski, H., Gilmanov, A., Sotiropoulos, F. Nonlinear rotation‐free three‐node shell finite element formulation. International Journal for Numerical Methods in Engineering. 2013. 95 (9), 740-770.

Gilmanov, A., Acharya, S. A hybrid Immersed Boundary & Material Point Method for Simulating 3D Fluid-Structure Interaction Problems. Int. Journal for Numerical Methods in Fluids. 2008. V.56, N12, P.2151-2177.

Gilmanov, A., Acharya, S. A computational strategy for simulating heat transfer and flow past deformable objects. International Journal of Heat and Mass Transfer. 2008. v. 51 4415–4426.

Gilmanov, A., Sotiropoulos, F. A hybrid Cartesian/immersed boundary method for simulating flows with 3D, geometrically complex, moving bodies. Journal of Computational Physics. 2005. V.207. P.457-492.

Gilmanov, A., Sotiropoulos, F., and Balaras E. A General Reconstruction Algorithm for Simulating Flows with Complex 3D Immersed Boundaries on Cartesian Grids. Journal of Computational Physics. 2003. V.191. P.660-669.
agilmano@umn.edu
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