1996
DOI: 10.2514/3.13025
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Monte Carlo computation of rarefied supersonic flow into a pitot probe

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Cited by 15 publications
(2 citation statements)
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“…Where this is the case, the pressure loss across the normal shock is less than that predicted by the Rayleigh relation. 25,27 In order to take into account possible measurement errors due to rarefaction and non-equilibrium effects on the probe, a correction was considered. The correction depends on the Reynolds number of the sting probe Re sting , which is defined as Re sting = ρD sting U/ √ µ.…”
Section: Design and Experimental Setupmentioning
confidence: 99%
“…Where this is the case, the pressure loss across the normal shock is less than that predicted by the Rayleigh relation. 25,27 In order to take into account possible measurement errors due to rarefaction and non-equilibrium effects on the probe, a correction was considered. The correction depends on the Reynolds number of the sting probe Re sting , which is defined as Re sting = ρD sting U/ √ µ.…”
Section: Design and Experimental Setupmentioning
confidence: 99%
“…Rarefied supersonic flows through channels and tubes have been studied analytically 5 and computationally using DSMC due to its importance in many technical applications. [6][7][8] For microchannels the two-dimensional ͑2D͒ DSMC simulations so far have addressed Knudsen numbers in the range of 0.0046-0.744 covering the slip and transitional regimes for nitrogen and helium gases. [9][10][11][12][13] Microchan-nels considered in these investigations have fully diffuse walls and heights in the range of 0.1-2.4 m with aspect ratios ͑ARs͒ in the range of 2.5-5.…”
Section: A Dsmc Computation Of Rarefied Supersonic Microflowsmentioning
confidence: 99%