His primary areas of investigation include Mechanics, Boundary layer, Classical mechanics, Navier–Stokes equations and Compressible flow. His studies link Wavenumber with Mechanics. The various areas that Hermann F. Fasel examines in his Boundary layer study include Computational fluid dynamics, Numerical analysis, Mathematical analysis and Vortex, Vorticity.
His studies deal with areas such as Reynolds-averaged Navier–Stokes equations, Turbulence, Large eddy simulation, Direct numerical simulation and Supersonic speed as well as Classical mechanics. His Navier–Stokes equations study combines topics in areas such as Incompressible flow and Finite difference method. His Mach number study incorporates themes from Hypersonic speed, Boundary and Nonlinear system.
Hermann F. Fasel spends much of his time researching Mechanics, Boundary layer, Turbulence, Laminar flow and Reynolds number. Mechanics is frequently linked to Classical mechanics in his study. Hermann F. Fasel focuses mostly in the field of Boundary layer, narrowing it down to matters related to Nonlinear system and, in some cases, Amplitude.
As part of the same scientific family, Hermann F. Fasel usually focuses on Turbulence, concentrating on Computational fluid dynamics and intersecting with Navier–Stokes equations and Incompressible flow. His Laminar flow research focuses on subjects like Vortex generator, which are linked to Turbine. His work carried out in the field of Reynolds number brings together such families of science as Turbine blade, Angle of attack, Airfoil, Simulation and Drag.
Hermann F. Fasel mostly deals with Mechanics, Boundary layer, Mach number, Hypersonic speed and Cone. His Mechanics study frequently intersects with other fields, such as Nonlinear system. Hermann F. Fasel combines subjects such as Direct numerical simulation, Reynolds number and Supersonic speed with his study of Boundary layer.
His Mach number research is multidisciplinary, incorporating elements of Layer, Angle of attack and Optics, Wavenumber. His Hypersonic speed study also includes
The scientist’s investigation covers issues in Mechanics, Boundary layer, Mach number, Hypersonic speed and Wave packet. His study connects Amplitude and Mechanics. His study in Boundary layer is interdisciplinary in nature, drawing from both Shock wave and Shock.
The concepts of his Mach number study are interwoven with issues in Angle of attack, Optics, Wavenumber and Cone. His research in Angle of attack intersects with topics in Incompressible flow, Adverse pressure gradient, Computational fluid dynamics and Vortex. His Hypersonic speed research includes elements of Supersonic speed and Nonlinear system.
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A high-order immersed interface method for simulating unsteady incompressible flows on irregular domains
Mark N. Linnick;Hermann F. Fasel.
Journal of Computational Physics (2005)
Investigation of the stability of boundary layers by a finite-difference model of the Navier—Stokes equations
H. Fasel.
Journal of Fluid Mechanics (1976)
Non-parallel stability of a flat-plate boundary layer using the complete Navier-Stokes equations
H. Fasel;U. Konzelmann.
Journal of Fluid Mechanics (1990)
Direct numerical simulation of controlled transition in a flat-plate boundary layer
U. Rist;H. F. Fasel.
Journal of Fluid Mechanics (1995)
Evolution of three-dimensional coherent structures in a flat-plate boundary layer
Dietmar Rempfer;Hermann F. Fasel.
Journal of Fluid Mechanics (1994)
Numerical investigation of the three-dimensional development in boundary-layer transition
H. F. Fasel;U. Rist;U. Konzelmann.
AIAA Journal (1987)
A Compact-Difference Scheme for the Navier—Stokes Equations in Vorticity—Velocity Formulation
Hubert L. Meitz;Hermann F. Fasel.
Journal of Computational Physics (2000)
Outflow Boundary Conditions for Spatial Navier-Stokes Simulations of Transition Boundary Layers
M. Kloker;U. Konzelmann;H. Fasel.
AIAA Journal (1993)
Direct numerical simulation of complete transition to turbulence via oblique breakdown at Mach 3
Christian S. J. Mayer;Dominic A. Von Terzi;Hermann F. Fasel.
Journal of Fluid Mechanics (2011)
High-Order-Accurate Numerical Method for Complex Flows
A. Gross;H. F. Fasel.
AIAA Journal (2008)
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