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20172026
most citedA highly accurate boundary integral equation method for surfactant-laden drops in 3D

38 citations · 66 across the 8 of their papers we have counts for

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math.NA2026

Analytical and numerical study of nonlinear Riesz-Caputo boundary value problems

Chiara Sorgentone, Enza Pellegrino, Francesca Pitolli

Fractional boundary value problems are often used to model complex systems and processes characterized by memory effects and anomalous diffusion. In this paper, we consider nonline…

math.NA2023

Estimation of quadrature errors for layer potentials evaluated near surfaces with spherical topology

Chiara Sorgentone, Anna-Karin Tornberg

Numerical simulations with rigid particles, drops or vesicles constitute some examples that involve 3D objects with spherical topology. When the numerical method is based on bounda…

math.NA2020

Quadrature error estimates for layer potentials evaluated near curved surfaces in three dimensions

Ludvig af Klinteberg, Chiara Sorgentone, Anna-Karin Tornberg

The quadrature error associated with a regular quadrature rule for evaluation of a layer potential increases rapidly when the evaluation point approaches the surface and the integr…

math.NA2018★ 28 cited

A 3D boundary integral method for the electrohydrodynamics of surfactant-covered drops

Chiara Sorgentone, Anna-Karin Tornberg, Petia Vlahovska

We present a highly accurate numerical method based on a boundary integral formulation and the leaky dielectric model to study the dynamics of surfactant-covered drops in the prese…

math.NA2017★ 38 cited

A highly accurate boundary integral equation method for surfactant-laden drops in 3D

Chiara Sorgentone, Anna-Karin Tornberg

The presence of surfactants alters the dynamics of viscous drops immersed in an ambient viscous fluid. This is specifically true at small scales, such as in applications of droplet…