2018 - Fellow of the American Society of Mechanical Engineers
His main research concerns Mechanics, Reynolds number, Vortex, Airfoil and Classical mechanics. His Mechanics study is mostly concerned with Large eddy simulation, Angle of attack, Boundary layer, Mach number and Direct numerical simulation. His Reynolds number study combines topics in areas such as Reynolds-averaged Navier–Stokes equations and Body force.
His studies deal with areas such as Stall and Wing as well as Vortex. His Airfoil research integrates issues from Laminar flow, Aerodynamic force, Low reynolds number flow, Lift coefficient and Meteorology. His work in Computational fluid dynamics addresses issues such as Navier–Stokes equations, which are connected to fields such as Curvilinear coordinates.
His primary areas of investigation include Mechanics, Airfoil, Reynolds number, Vortex and Laminar flow. His Mechanics research focuses on Wing and how it connects with Aspect ratio. His Airfoil study incorporates themes from NACA airfoil, Flow separation, Flow, Compressibility and Leading edge.
His study in Reynolds number is interdisciplinary in nature, drawing from both Mach number, Control theory, Large eddy simulation, Angle of attack and Classical mechanics. His Vortex study integrates concerns from other disciplines, such as Lift and Inviscid flow. His Laminar flow research is multidisciplinary, incorporating perspectives in Flow control and Flutter.
Miguel R. Visbal focuses on Mechanics, Airfoil, Stall, Reynolds number and Laminar flow. Miguel R. Visbal focuses mostly in the field of Mechanics, narrowing it down to topics relating to Wing and, in certain cases, Aspect ratio. His Airfoil study also includes
His study explores the link between Stall and topics such as Flow separation that cross with problems in Direct numerical simulation and Reynolds-averaged Navier–Stokes equations. His research integrates issues of Large eddy simulation, Aeroelasticity, Chord and Trailing edge in his study of Reynolds number. His studies in Laminar flow integrate themes in fields like Turbulence, Mach number, Flutter and Transonic.
His primary scientific interests are in Mechanics, Airfoil, Stall, Reynolds number and Laminar flow. The study of Mechanics is intertwined with the study of Wing in a number of ways. His Airfoil research is multidisciplinary, incorporating elements of Pitching moment, Large eddy simulation and Vorticity.
His Stall research includes themes of NACA airfoil, Structural engineering and Automatic frequency control, Control theory. The study incorporates disciplines such as Orientation, Geometry, Aeroelasticity and Boundary layer in addition to Reynolds number. His Laminar flow research incorporates themes from Adverse pressure gradient and Instability.
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On the use of higher-order finite-difference schemes on curvilinear and deforming meshes
Miguel R. Visbal;Datta V. Gaitonde.
Journal of Computational Physics (2002)
High-order CFD methods: Current status and perspective
Zhijian J Wang;Krzysztof Fidkowski;Rémi Abgrall;Francesco Bassi.
International Journal for Numerical Methods in Fluids (2013)
High-Order-Accurate Methods for Complex Unsteady Subsonic Flows
Miguel R. Visbal;Datta V. Gaitonde.
AIAA Journal (1999)
Pade-Type Higher-Order Boundary Filters for the Navier-Stokes Equations
Datta V. Gaitonde;Miguel R. Visbal.
AIAA Journal (2000)
High-Order Schemes for Navier-Stokes Equations: Algorithm and Implementation Into FDL3DI
Datta V. Gaitonde;Miguel R. Visbal.
(1998)
Numerical investigation of synthetic-jet flowfields
Donald P. Rizzetta;Miguel R. Visbal;Michael J. Stanek.
AIAA Journal (1999)
Large-Eddy Simulation on Curvilinear Grids Using Compact Differencing and Filtering Schemes
M. R. Visbal;D. P. Rizzetta.
Journal of Fluids Engineering-transactions of The Asme (2002)
Unsteady aerodynamics of nonslender delta wings
I. Gursul;R. Gordnier;M. Visbal.
Progress in Aerospace Sciences (2005)
Further development of a Navier-Stokes solution procedure based on higher-order formulas
Datta Gaitonde;Miguel Visbal.
37th Aerospace Sciences Meeting and Exhibit (1999)
VERY HIGH-ORDER SPATIALLY IMPLICIT SCHEMES FOR COMPUTATIONAL ACOUSTICS ON CURVILINEAR MESHES
M Visbal.
Journal of Computational Acoustics (2001)
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