J. Thomas Beale

According to our database, J. Thomas Beale authored at least 18 papers between 1990 and 2024.

Collaborative distances:

• Dijkstra number of four.
• Erdős number of five.

2024

Extrapolated regularization of nearly singular integrals on surfaces.

J. Thomas Beale, Svetlana Tlupova

Adv. Comput. Math., August, 2024

The adjoint double layer potential on smooth surfaces in $\mathbb {R}^3$ and the Neumann problem.

J. Thomas Beale, Michael Storm, Svetlana Tlupova

Adv. Comput. Math., June, 2024

2023

The adjoint double layer potential on smooth surfaces in R³ and the Neumann problem.

J. Thomas Beale, Michael Storm, Svetlana Tlupova

CoRR, 2023

2021

A Novel Regularization for Higher Accuracy in the Solution of 3D Stokes Flow.

J. Thomas Beale, Christina Jones, Jillian Reale, Svetlana Tlupova

CoRR, 2021

2020

Solving Partial Differential Equations on Closed Surfaces with Planar Cartesian Grids.

J. Thomas Beale

SIAM J. Sci. Comput., 2020

Neglecting discretization corrections in regularized singular or nearly singular integrals.

J. Thomas Beale

CoRR, 2020

2019

Solution of the Dirichlet problem by a finite difference analog of the boundary integral equation.

J. Thomas Beale, Wenjun Ying

Numerische Mathematik, 2019

Regularized single and double layer integrals in 3D Stokes flow.

Svetlana Tlupova, J. Thomas Beale

J. Comput. Phys., 2019

2015

Uniform Error Estimates for Navier-Stokes Flow with an Exact Moving Boundary Using the Immersed Interface Method.

J. Thomas Beale

SIAM J. Numer. Anal., 2015

2012

Partially implicit motion of a sharp interface in Navier-Stokes flow.

J. Thomas Beale

J. Comput. Phys., 2012

2009

Smoothing Properties of Implicit Finite Difference Methods for a Diffusion Equation in Maximum Norm.

J. Thomas Beale

SIAM J. Numer. Anal., 2009

A velocity decomposition approach for moving interfaces in viscous fluids.

J. Thomas Beale, Anita T. Layton

J. Comput. Phys., 2009

2008

Locally corrected semi-Lagrangian methods for Stokes flow with moving elastic interfaces.

J. Thomas Beale, John Strain

J. Comput. Phys., 2008

A proof that a discrete delta function is second-order accurate.

J. Thomas Beale

J. Comput. Phys., 2008

2004

A Grid-Based Boundary Integral Method for Elliptic Problems in Three Dimensions.

J. Thomas Beale

SIAM J. Numer. Anal., 2004

2001

A Method for Computing Nearly Singular Integrals.

J. Thomas Beale, Ming-Chih Lai

SIAM J. Numer. Anal., 2001

A convergent boundary integral method for three-dimensional water waves.

J. Thomas Beale

Math. Comput., 2001

1990

Navier-Stokes Equations (Peter Constantin and Ciprian Foias).

J. Thomas Beale

SIAM Rev., 1990