1995
DOI: 10.1006/jcph.1995.1062
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A Second-Order Description of Shock Structure

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Cited by 42 publications
(30 citation statements)
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“…Such a fluid is said to be endowed with internal capillarity. Hence, it clearly appears that the introduction of a dependence of the energy of a fluid on its density gradient corresponds to a higher order modeling of it (as it is done in a Chapman-Enskog expansion in gas dynamics, for instance by Reese et al [29]). …”
Section: Thermodynamic Modelingmentioning
confidence: 98%
“…Such a fluid is said to be endowed with internal capillarity. Hence, it clearly appears that the introduction of a dependence of the energy of a fluid on its density gradient corresponds to a higher order modeling of it (as it is done in a Chapman-Enskog expansion in gas dynamics, for instance by Reese et al [29]). …”
Section: Thermodynamic Modelingmentioning
confidence: 98%
“…Best known, perhaps, are the Burnett equations (Burnett 1936;Chapman & Cowling 1970;Struchtrup 2005), variants of which have been shown to accurately reproduce the viscous structure of one-dimensional shock waves (Reese et al 1995). Lockerby & Reese (2008) tested a number of different highorder continuum-type equations against a simple low-speed benchmark case with no bounding surfaces.…”
Section: Local Knudsen Numbers Based On the R13 Equationsmentioning
confidence: 99%
“…Best known, perhaps, are the Burnett equations (Burnett 1936, Chapman & Cowling 1970, Struchtrup 2005, variants of which have been shown to accurately reproduce the viscous structure of one-dimensional shock waves (Reese et al 1995). Lockerby and Reese (2008) tested a number of different high-order continuum-type equations against a simple low-speed benchmark case with no bounding surfaces.…”
Section: Local Knudsen Numbers Based On the R13 Equationsmentioning
confidence: 99%