2002 - Fellow of American Physical Society (APS) Citation For applying dynamical systems theory to hydrodynamic instabilities, especially to Couette flows, thermal convection, and Faraday and Eckhaus instabilities, and for developing numerical methods that make bifurcationtheoretic computations feasible
Her primary areas of investigation include Classical mechanics, Mechanics, Couette flow, Mathematical analysis and Bifurcation. Her Classical mechanics research is multidisciplinary, incorporating elements of Hopf bifurcation, Fourier transform, Attractor and Quasiperiodicity. Her biological study spans a wide range of topics, including Rotating spheres, Viscosity and Amplitude.
Her studies in Couette flow integrate themes in fields like Turbulence and Laminar flow. Her Mathematical analysis study incorporates themes from Navier–Stokes equations, Pitchfork bifurcation and Nonlinear system. Her Bifurcation research incorporates themes from Flow, Instability and Rotational symmetry.
Laurette S. Tuckerman mainly focuses on Mechanics, Classical mechanics, Turbulence, Reynolds number and Couette flow. In her study, Temperature gradient is inextricably linked to Bifurcation, which falls within the broad field of Mechanics. Her Classical mechanics study integrates concerns from other disciplines, such as Wavelength, Mathematical analysis, Linear stability, Amplitude and Wake.
Her Turbulence research is multidisciplinary, relying on both Shear flow, Hagen–Poiseuille equation and Laminar flow. Her study in Reynolds number is interdisciplinary in nature, drawing from both Flow, Vorticity and Wavenumber. The study incorporates disciplines such as Plane, Fourier transform and Pipe flow in addition to Couette flow.
Laurette S. Tuckerman spends much of her time researching Mechanics, Turbulence, Reynolds number, Mathematical analysis and Flow. The various areas that Laurette S. Tuckerman examines in her Mechanics study include Faraday cage and Classical mechanics. Her Turbulence research is multidisciplinary, incorporating perspectives in Mathematical physics, Vortex, Thermal equilibrium and Euler equations.
The concepts of her Reynolds number study are interwoven with issues in Couette flow, Shear flow, Pipe flow and Hagen–Poiseuille equation. Her Mathematical analysis research incorporates elements of Hopf bifurcation, Eigenvalues and eigenvectors and Mean flow. Her research integrates issues of Plane and Laminar flow in her study of Flow.
Laurette S. Tuckerman mainly focuses on Turbulence, Mechanics, Reynolds number, Instability and Taylor–Couette flow. Shear flow and Hagen–Poiseuille equation are the core of her Mechanics study. Her Hagen–Poiseuille equation research integrates issues from Pressure gradient, Classical mechanics and Velocimetry.
She has included themes like Flow, Couette flow, Laminar flow, Pipe flow and Plane in her Reynolds number study. Her Couette flow study frequently draws connections between adjacent fields such as Mathematical analysis. The study incorporates disciplines such as Vortex, Perturbation and Nonlinear system in addition to Taylor–Couette flow.
This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.
Order within chaos : towards a deterministic approach to turbulence
Pierre Bergé;Yves Pomeau;Christian Vidal;David Ruelle.
Parametric instability of the interface between two fluids
Krishna Kumar;Laurette S. Tuckerman.
Journal of Fluid Mechanics (1994)
Spiral-wave dynamics in a simple model of excitable media: The transition from simple to compound rotation.
Dwight Barkley;Mark Kness;Laurette S. Tuckerman.
Physical Review A (1990)
Asymmetry and Hopf bifurcation in spherical Couette flow
Chowdhury K. Mamun;Laurette S. Tuckerman.
Physics of Fluids (1995)
Krylov methods for the incompressible Navier-Stokes equations
Journal of Computational Physics (1994)
Computational study of turbulent laminar patterns in couette flow.
Dwight Barkley;Laurette S. Tuckerman.
Physical Review Letters (2005)
Bifurcation Analysis for Timesteppers
Laurette S. Tuckerman;Dwight Barkley.
Institute for Mathematics and Its Applications (2000)
Numerical Bifurcation Methods and their Application to Fluid Dynamics: Analysis beyond Simulation
Henk A. Dijkstra;Fred W. Wubs;Andrew K. Cliffe;Eusebius Doedel.
Communications in Computational Physics (2014)
Bifurcation analysis of the Eckhaus instability
Laurette S. Tuckerman;Dwight Barkley.
Physica D: Nonlinear Phenomena (1990)
Divergence-free velocity fields in nonperiodic geometries
L. S. Tuckerman.
Journal of Computational Physics (1989)
If you think any of the details on this page are incorrect, let us know.
We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below: