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2015•arXiv (Cornell University)Open access

Jump conditions for Navier-Stokes equations involving a stretched interface under an Eulerian formulation

Lei Li

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Abstract

An evolution equation for the tangential stretching of an immersed interface in viscous fluid is derived. Based on this, we derive the jump conditions for the velocity, pressure and their derivatives under an Eulerian formulation.

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What this paper is about

An evolution equation for the tangential stretching of an immersed interface in viscous fluid is derived. Based on this, we derive the jump conditions for the velocity, pressure and their derivatives under an Eulerian formulation.

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Available abstract

An evolution equation for the tangential stretching of an immersed interface in viscous fluid is derived. Based on this, we derive the jump conditions for the velocity, pressure and their derivatives under an Eulerian formulation.

Key concepts: Jump, Eulerian path, Mechanics, Interface (matter), Temperature jump, Classical mechanics, Mathematics, Physics

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