2011 - Fellow of American Physical Society (APS) Citation For the development of novel numerical methods for Computational Fluid Dynamics, and for their successful application to elucidate dynamics of turbulent boundary layers and shockturbulence interactions
The scientist’s investigation covers issues in Mechanics, Turbulence, Classical mechanics, Large eddy simulation and Mathematical analysis. Nikolaus A. Adams focuses mostly in the field of Mechanics, narrowing it down to topics relating to Geometry and, in certain cases, Reynolds-averaged Navier–Stokes equations. His study in Turbulence is interdisciplinary in nature, drawing from both Truncation error and Boundary layer.
He has researched Classical mechanics in several fields, including Inversion, Compressibility, Boundary value problem and Smoothed-particle hydrodynamics. He combines subjects such as Deconvolution, Statistical physics, Open-channel flow, Discretization and Navier–Stokes equations with his study of Large eddy simulation. His Upwind scheme, Classification of discontinuities and Flux limiter study in the realm of Mathematical analysis interacts with subjects such as Particle method.
Nikolaus A. Adams mainly focuses on Mechanics, Turbulence, Compressibility, Large eddy simulation and Boundary layer. The study of Mechanics is intertwined with the study of Classical mechanics in a number of ways. His Turbulence research includes themes of Discretization, Statistical physics, Compressible flow and Dissipation.
His studies in Discretization integrate themes in fields like Mathematical optimization and Truncation error. His Large eddy simulation research focuses on Deconvolution and how it connects with Applied mathematics. His Mach number research incorporates elements of Shock wave and Shock.
Nikolaus A. Adams mostly deals with Mechanics, Turbulence, Compressibility, Dissipation and Cavitation. His Turbulence research is multidisciplinary, relying on both Statistical physics and Boundary layer. The study incorporates disciplines such as Mesoscopic physics and Partial differential equation in addition to Statistical physics.
The concepts of his Dissipation study are interwoven with issues in Mach number, Instability, Riemann solver, Applied mathematics and Nonlinear system. His study in Applied mathematics is interdisciplinary in nature, drawing from both Flow, Finite difference and Work. His Cavitation research includes themes of Large eddy simulation and Shock wave.
His primary areas of study are Mechanics, Lattice Boltzmann methods, Turbulence, Applied mathematics and Dissipation. His research in Mechanics intersects with topics in Equation of state and Surface tension. His Turbulence research incorporates themes from Statistical physics and Compressible flow.
His Applied mathematics study incorporates themes from Flow, Stencil and Nonlinear system. Nikolaus A. Adams works mostly in the field of Nonlinear system, limiting it down to topics relating to Differential equation and, in certain cases, Discretization, as a part of the same area of interest. The various areas that Nikolaus A. Adams examines in his Cavitation study include Large eddy simulation, Compressibility, Strouhal number, Bubble and Thermodynamic equilibrium.
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An approximate deconvolution procedure for large-eddy simulation
S. Stolz;N. A. Adams.
Physics of Fluids (1999)
A multi-phase SPH method for macroscopic and mesoscopic flows
X. Y. Hu;N. A. Adams.
Journal of Computational Physics (2006)
Large-Eddy Simulation for compressible flows
E. Garnier;N. Adams;Pierre Sagaut.
Large Eddy Simulation for Compressible Flows: (2009)
An approximate deconvolution model for large-eddy simulation with application to incompressible wall-bounded flows
S. Stolz;Nikolaus A. Adams;Leonhard Kleiser.
Physics of Fluids (2001)
A High-Resolution Hybrid Compact-ENO Scheme for Shock-Turbulence Interaction Problems
N.A. Adams;K. Shariff.
Journal of Computational Physics (1996)
A generalized wall boundary condition for smoothed particle hydrodynamics
S. Adami;X.Y. Hu;N.A. Adams.
Journal of Computational Physics (2012)
An incompressible multi-phase SPH method
X. Y. Hu;N. A. Adams.
Journal of Computational Physics (2007)
An adaptive local deconvolution method for implicit LES
Stefan Hickel;Nikolaus A. Adams;J. Andrzej Domaradzki.
Journal of Computational Physics (2006)
A conservative interface method for compressible flows
X.Y. Hu;B.C. Khoo;N.A. Adams;F.L. Huang.
Journal of Computational Physics (2006)
An adaptive central-upwind weighted essentially non-oscillatory scheme
X. Y. Hu;Q. Wang;N. A. Adams.
Journal of Computational Physics (2010)
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