Confinement-induced drift in Marangoni-driven transport of surfactant: a Lagrangian perspective

DOI10.1017/JFM.2024.334MaRDI QIDQ6499151

Richard McNair, Oliver E. Jensen, Julien R. Landel

Publication date: 8 May 2024

Published in: Journal of Fluid Mechanics (Search for Journal in Brave)

zbMATH Keywords

variational methodsthin filmspulmonary fluid mechanics

Mathematics Subject Classification ID

Fluid mechanics (76-XX)

Cites Work

• Numerical solution of the optimal transportation problem using the Monge-Ampère equation
• Fast finite difference solvers for singular solutions of the elliptic Monge-Ampère equation
• Evolution equations and Lagrangian coordinates
• Free boundaries in optimal transport and Monge-Ampère obstacle problems
• A computational fluid mechanics solution to the Monge-Kantorovich mass transfer problem
• Lagrangian schemes for Wasserstein gradient flows
• On mass transportation
• THE GEOMETRY OF DISSIPATIVE EVOLUTION EQUATIONS: THE POROUS MEDIUM EQUATION
• The dynamics of a localized surfactant on a thin film
• Monolayer flow on a thin film
• The stress singularity in surfactant-driven thin-film flows. Part 1. Viscous effects
• A two-dimensional model for slow convection at infinite Marangoni number
• The Variational Formulation of the Fokker--Planck Equation
• Surfactant dynamics: hidden variables controlling fluid flows
• Surfactant spreading in a two-dimensional cavity and emergent contact-line singularities
• Convex Analysis

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