Articoli con mandati relativi all'accesso pubblico - Michael SiegelUlteriori informazioni
Disponibili pubblicamente: 12
A local target specific quadrature by expansion method for evaluation of layer potentials in 3D
M Siegel, AK Tornberg
Journal of Computational Physics 364, 365-392, 2018
Mandati: US National Science Foundation, Knut and Alice Wallenberg Foundation
Well-posedness of two-dimensional hydroelastic waves
DM Ambrose, M Siegel
Proceedings of the Royal Society of Edinburgh Section A: Mathematics 147 (3 …, 2017
Mandati: US National Science Foundation
Simulation and validation of surfactant-laden drops in two-dimensional Stokes flow
S Pålsson, M Siegel, AK Tornberg
Journal of Computational Physics 386, 218-247, 2019
Mandati: US National Science Foundation, Knut and Alice Wallenberg Foundation
Collapse versus blow-up and global existence in the generalized Constantin–Lax–Majda equation
PM Lushnikov, DA Silantyev, M Siegel
Journal of Nonlinear Science 31 (5), 82, 2021
Mandati: US National Science Foundation
Simulation of surfactant-mediated tipstreaming in a flow-focusing geometry
JK Wrobel, MR Booty, M Siegel, Q Wang
Physical Review Fluids 3 (11), 114003, 2018
Mandati: US National Science Foundation
Rotation of a superhydrophobic cylinder in a viscous liquid
E Yariv, M Siegel
Journal of Fluid Mechanics 880, R4, 2019
Mandati: US National Science Foundation
Convergence of the boundary integral method for interfacial Stokes flow
D Ambrose, M Siegel, K Zhang
Mathematics of Computation 92 (340), 695-748, 2023
Mandati: US National Science Foundation
Deformation and stability of a viscous electrolyte drop in a uniform electric field
Q Wang, M Ma, M Siegel
Physical Review Fluids 4 (5), 053702, 2019
Mandati: US National Science Foundation, National Natural Science Foundation of China …
A model for the electric field-driven flow and deformation of a drop or vesicle in strong electrolyte solutions
M Ma, MR Booty, M Siegel
Journal of Fluid Mechanics 943, A47, 2022
Mandati: US National Science Foundation
Global existence and singularity formation for the generalized Constantin–Lax–Majda equation with dissipation: the real line vs. periodic domains
DM Ambrose, PM Lushnikov, M Siegel, DA Silantyev
Nonlinearity 37 (2), 025004, 2023
Mandati: UK Engineering and Physical Sciences Research Council
Convergence of a boundary integral method for 3D interfacial Darcy flow with surface tension
D Ambrose, Y Liu, M Siegel
Mathematics of Computation 86 (308), 2745-2775, 2017
Mandati: US National Science Foundation
Jeffery’s paradox for the rotation of a single ‘stick–slip’cylinder
M Siegel, E Yariv
Mechanics Research Communications 131, 104154, 2023
Mandati: US National Science Foundation
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