Anthony Leonard mostly deals with Mechanics, Vortex, Vorticity, Classical mechanics and Mathematical analysis. His biological study spans a wide range of topics, including Transverse plane and Incompressible flow. His Incompressible flow study combines topics in areas such as Two-dimensional flow, Discretization, Conservation law and Inviscid flow.
The concepts of his Vorticity study are interwoven with issues in Computational fluid dynamics and Boundary value problem. While the research belongs to areas of Computational fluid dynamics, Anthony Leonard spends his time largely on the problem of Flow separation, intersecting his research to questions surrounding Potential flow around a circular cylinder. His studies in Classical mechanics integrate themes in fields like Amplitude, Numerical analysis and Drag, Parasitic drag.
His primary areas of study are Vortex, Mechanics, Classical mechanics, Vorticity and Mathematical analysis. His work carried out in the field of Vortex brings together such families of science as Flow, Incompressible flow, Boundary value problem and Vortex shedding. His works in Reynolds number, Burgers vortex, Vortex stretching, Inviscid flow and Computational fluid dynamics are all subjects of inquiry into Mechanics.
The Classical mechanics study combines topics in areas such as Amplitude, Turbulence, Potential flow, Potential flow around a circular cylinder and Scaling. His research on Vorticity often connects related topics like Geometry. His work is dedicated to discovering how Mathematical analysis, Tensor are connected with Scalar and other disciplines.
His scientific interests lie mostly in Vortex, Mechanics, Classical mechanics, Vorticity and Reynolds number. His Vortex research incorporates themes from Computational fluid dynamics, Aerospace engineering, Adaptive control and Applied mathematics. In general Mechanics, his work in Burgers vortex, Inviscid flow and Trailing edge is often linked to Materials science linking many areas of study.
Geometry is closely connected to Vortex stretching in his research, which is encompassed under the umbrella topic of Burgers vortex. His Classical mechanics study incorporates themes from Amplitude, Turbulence, Potential flow, Computation and Scaling. He studied Vorticity and Vortex ring that intersect with Flow visualization.
His primary scientific interests are in Vortex, Classical mechanics, Mechanics, Vorticity and Reynolds number. His Vortex research integrates issues from Mathematical optimization, Computational fluid dynamics, Fluid mechanics and Synthetic jet. His Computational fluid dynamics research includes elements of Discretization, Interpolation, Finite difference and Relaxation.
His Classical mechanics research is multidisciplinary, relying on both Cylinder, Frequency response, Plane and Dimensionless quantity. Many of his research projects under Vorticity are closely connected to Perturbation with Perturbation, tying the diverse disciplines of science together. In Reynolds number, Anthony Leonard works on issues like Amplitude, which are connected to Vibration, Internal flow and Mathematical analysis.
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Vortex methods for flow simulation
A. Leonard.
Journal of Computational Physics (1980)
An analytical study of transport, mixing and chaos in an unsteady vortical flow
V. Rom-Kedar;A. Leonard;S. Wiggins.
Journal of Fluid Mechanics (1990)
Computing Three-Dimensional Incompressible Flows with Vortex Elements
A. Leonard.
Annual Review of Fluid Mechanics (1985)
High-resolution simulations of the flow around an impulsively started cylinder using vortex methods
Petros Koumoutsakos;A. Leonard.
Journal of Fluid Mechanics (1995)
Contributions to vortex particle methods for the computation of three-dimensional incompressible unsteady flows
G. S. Winckelmans;A. Leonard.
Journal of Computational Physics (1993)
Vortex Methods for Direct Numerical Simulation of Three-Dimensional Bluff Body Flows
P. Ploumhans;G.S. Winckelmans;J.K. Salmon;A. Leonard.
Journal of Computational Physics (2002)
A spectral numerical method for the Navier-Stokes equations with applications to Taylor-Couette flow
R.D Moser;P Moin;A Leonard.
Journal of Computational Physics (1983)
Flow-induced vibration of a circular cylinder at limiting structural parameters
D. Shiels;A. Leonard;A. Roshko.
Journal of Fluids and Structures (2001)
Boundary Conditions for Viscous Vortex Methods
P. Koumoutsakos;A. Leonard;F. Pépin.
Journal of Computational Physics (1994)
A comparison of vortex and pseudo-spectral methods for the simulation of periodic vortical flows at high Reynolds numbers
Wim M. van Rees;Anthony Leonard;D. I. Pullin;Petros Koumoutsakos.
Journal of Computational Physics (2011)
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