2021
DOI: 10.1016/j.ijheatmasstransfer.2021.121212
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Two semi-analytical approaches for solving condensation shocks in supersonic nozzle flows

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Cited by 15 publications
(7 citation statements)
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“…The Rankine–Hugoniot relations – are widely known for the treatment of discontinuities on compressible flows (e.g. shock waves, detonations (Thompson 1971 b ) or even evaporation waves (Simões-Moreira & Shepherd 1999) and condensation shocks (Bolaños-Acosta, Restrepo & Simões-Moreira 2021)). The three conservation equations valid for a discontinuity are presented next, where the index 1 denotes the upstream state and 2 denotes the downstream state: …”
Section: Compressible Viscous Real Gas Governing Equationsmentioning
confidence: 99%
“…The Rankine–Hugoniot relations – are widely known for the treatment of discontinuities on compressible flows (e.g. shock waves, detonations (Thompson 1971 b ) or even evaporation waves (Simões-Moreira & Shepherd 1999) and condensation shocks (Bolaños-Acosta, Restrepo & Simões-Moreira 2021)). The three conservation equations valid for a discontinuity are presented next, where the index 1 denotes the upstream state and 2 denotes the downstream state: …”
Section: Compressible Viscous Real Gas Governing Equationsmentioning
confidence: 99%
“…Supersonic separation is an emerging technology for natural gas purification [7] . Widespread attention has been quickly gained because of its advantages of strong separation ability [8] , non-chemical properties [1] , simple structure [9] , and low cost [10] . Correspondingly, numerical studies on the flow properties of supersonic separators are also emerging to obtain higher purity natural gas [11][12][13] .…”
Section: Introductionmentioning
confidence: 99%
“…If the nozzle exit pressure is higher than the environment discharging pressure, but lower than the critical subsonic solution, a normal shock wave should be formed within the nozzle. The Rankine-Hugoniot relations (4.34 -4.36) are widely known for the treatment of discontinuities on compressible flows (e.g, shock-waves, detonations (Thompson, 1971), or even evaporation waves (Simões-Moreira; Shepherd, 1999) and condensation shocks (Bolaños- Acosta et al, 2021). The three conservation equations valid for a discontinuity are presented next, where the index 1 stand for the upstream state and 2 for downstream one:…”
Section: Rankine-hugoniot Relationsmentioning
confidence: 99%
“…For the single fluid model implementation one must establish the following assumptions (Bolaños- Acosta et al, 2021):…”
Section: Single Fluid Modelmentioning
confidence: 99%
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