activity
20182020
most citedAnalytical solution for an acoustic boundary layer around an oscillating rigid sphere

6 citations · 6 across the 1 of their papers we have counts for

collaborators

9 papers

physics.flu-dyn20206 cited

Analytical solution for an acoustic boundary layer around an oscillating rigid sphere

Evert Klaseboer, Qiang Sun, Derek Y. C. Chan

Analytical solutions in fluid dynamics can be used to elucidate the physics of complex flows and to serve as test cases for numerical models. In this work, we present the analytica…

physics.comp-ph2019

Robust Field-Only Surface Integral Equations: Scattering from a Perfect Electric Conductor

Qiang Sun, Evert Klaseboer, Alex J. Yuffa +1

A robust field-only boundary integral formulation of electromagnetics is derived without the use of surface currents that appear in the Stratton-Chu formulation. For scattering by…

physics.optics2019

Robust Field-Only Surface Integral Equations: Scattering from a Dielectric Body

Qiang Sun, Evert Klaseboer, Alex J. Yuffa +1

A robust and efficient field-only nonsingular surface integral method to solve Maxwell's equations for the components of the electric field on the surface of a dielectric scatterer…

cond-mat.soft2019

Stokesian dynamics of pill-shaped Janus particles with stick and slip boundary conditions

Q. Sun, E. Klaseboer, B. C. Khoo +1

We study the forces and torques experienced by pill-shaped Janus particles of different aspect ratios where half of the surface obeys the no-slip boundary condition and the other h…

physics.comp-ph2019

Non-singular boundary integral methods for fluid mechanics applications

E. Klaseboer, Q. Sun, D. Y. C. Chan

A formulation of the boundary integral method for solving partial differential equations has been developed whereby the usual weakly singular integral and the Cauchy principal valu…

math.NA2019

A robust and non-singular formulation of the boundary integral method for the potential problem

Q. Sun, E. Klaseboer, B. C. Khoo +1

A non-singular formulation of the boundary integral method (BIM) is presented for the Laplace equation whereby the well-known singularities that arise from the fundamental solution…