Nicholls, David - Department of Mathematics, Statistics, and Computer Science, University of Illinois at Chicago

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Nicholls, David - Department of Mathematics, Statistics, and Computer Science, University of Illinois at Chicago

The Domain of Analyticity of DirichletNeumann Operators Department of Mathematics, University of Notre Dame
A Boundary Perturbation Method for Vector Electromagnetic Scattering from Families of
Numerical Simulation of a Weakly Nonlinear Model for Water Waves with Viscosity
Calculating Instantaneous Synchrony of Nonlinear Nonstationary Oscillators in the
Spectral stability of traveling water waves: Eigenvalue collision, singularities, and direct numerical simulation
A Boundary Perturbation Method for Recovering Interface Shapes in Layered Media
WellPosedness of a Model for Water Waves with Viscosity David M. Ambrose
Under consideration for publication in J. Fluid Mech. 1 Spectral Stability of Deep TwoDimensional
A Field Expansions Method for Scattering by Periodic Multilayered Media Alison Malcolma)
TRAVELING WAVES IN DEEP WATER WITH GRAVITY AND SURFACE TENSION
ThreeDimensional Acoustic Scattering by Layered Media: A Novel Surface Formulation with Operator Expansions
Stable Computation of the Functional Variation of the DirichletNeumann Operator
An Efficient and Stable Spectral Method for Electromagnetic Scattering from a Layered Periodic Structure
Efficient Enforcement of FarField Boundary Conditions in the Transformed Field Expansions Method
Numerical Simulation of a Weakly Nonlinear Model for Internal Waves
Journal Section: Neurobiology of Disease Evolution of Synchrony Dynamics across Brain Structures in Limbic Epilepsy
On Stability of Generalized ShortCrested Water Waves Travis McBride and David P. Nicholls