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The Flow of Marking Particles for a Two Dimensional Source/Sink and a Two Dimensional Potential Vortex

G. Seibert

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Abstract

The flow of marker particles in a two dimensional source/sink and a two dimensional potential vortex are theoretically calculated. The flow is considered to be defined by a complex potential and is limited to steady, inviscid, incompressible, irrotational flow. The particles are assumed to be spherical and not to interact with each other. The gas and dust stream-lines are determined for two cases; one, the particles follow the gas stream-lines, analogous to no dust in the gas, and secondly, when the particles are free to move independently.

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What this paper is about

The flow of marker particles in a two dimensional source/sink and a two dimensional potential vortex are theoretically calculated. The flow is considered to be defined by a complex potential and is limited to steady, inviscid, incompressible, irrotational flow. The particles are assumed to be spherical and not to interact with each other. The gas and dust stream-lines are determined for two cases; one, the particles follow the gas stream-lines, analogous to no dust in the gas, and secondly, when the particles are free to move independently.

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Available abstract

The flow of marker particles in a two dimensional source/sink and a two dimensional potential vortex are theoretically calculated. The flow is considered to be defined by a complex potential and is limited to steady, inviscid, incompressible, irrotational flow. The particles are assumed to be spherical and not to interact with each other. The gas and dust stream-lines are determined for two cases; one, the particles follow the gas stream-lines, analogous to no dust in the gas, and secondly, when the particles are free to move independently.

Key concepts: Sink (geography), Vortex, Mechanics, Flow (mathematics), Physics, Classical mechanics, Statistical physics, Geography

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