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Comments on flow through collapsible tubes at low Reynolds numbers.
Author(s) -
James M. Downey
Publication year - 1981
Publication title -
circulation research
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 4.899
H-Index - 336
eISSN - 1524-4571
pISSN - 0009-7330
DOI - 10.1161/01.res.48.2.299
Subject(s) - reynolds number , medicine , mathematics , mechanics , cardiology , physics , turbulence
In a recent paper by Lyon et al. (Flow through Collapsible Tubes at Low Reynolds Numbers. Circ Res 47: 68-73, 1980), the authors contend that waterfall models adequately predict flow through a Starling resistor only for Reynolds numbers <1. Their basic conclusion was that caution should be used when applying waterfall models to the mammalian circulatory system since Reynolds numbers are usually greater than 1 in most blood vessels. This paper points out what I feel has long been a common misconception: that is, failure to distinguish the basic difference between the waterfall model and the Starling resistor. A Starling resistor is a pressure-regulating system which maintains the pressure proximal to a constriction at a constant value. The maintenance pressure is independent of the flow rate (see panel A of Fig. 1). The only equation describing the Starling resistor model is that Ps equals a constant. This system cannot control flow through the tubing system. When a Starling resistor is connected to a flow source, flow will be determined by the source impedance rather than by the Starling resistor.

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