Account of Interfractional Heat Transfer in a Hyperbolic Model of a One-Velocity Heterogeneous Mixture View Full Text


Ontology type: schema:ScholarlyArticle     


Article Info

DATE

2017-05

AUTHORS

V. S. Surov

ABSTRACT

A modified generalized equilibrium model of a one-velocity heterogeneous mixture has been presented in which account is taken of interfractional heat transfer. A characteristic analysis of the model′s equations has been made, and their hyperbolicity has been shown. The Prandtl–Meyer problem and the problem on air–droplet-mixture flow past a wedge has been solved on a curvilinear structured grid using the Godunov method with a linearized Riemannian solver. Results of numerical calculations have been compared with self-similar solutions. More... »

PAGES

575-585

References to SciGraph publications

  • 2010-05-13. On a variant of the method of characteristics for calculating one-velocity flows of a multicomponent mixture in JOURNAL OF ENGINEERING PHYSICS AND THERMOPHYSICS
  • 2015-09. About the Divergent form of Equations for a One-Velocity Multicomponent Mixture in JOURNAL OF ENGINEERING PHYSICS AND THERMOPHYSICS
  • 2006-09. Shock adiabat of a one-velocity heterogeneous medium in JOURNAL OF ENGINEERING PHYSICS AND THERMOPHYSICS
  • 2009-04-30. The Riemann problem for one-velocity model of multicomponent mixture in HIGH TEMPERATURE
  • 2008-06-22. One-velocity model of a heterogeneous medium with a hyperbolic adiabatic kernel in COMPUTATIONAL MATHEMATICS AND MATHEMATICAL PHYSICS
  • 2010-05-13. On a method of approximate solution of the riemann problem for a one-velocity flow of a multicomponent mixture in JOURNAL OF ENGINEERING PHYSICS AND THERMOPHYSICS
  • 2007-11. Certain self-similar problems of flow of a one-velocity heterogeneous medium in JOURNAL OF ENGINEERING PHYSICS AND THERMOPHYSICS
  • Identifiers

    URI

    http://scigraph.springernature.com/pub.10.1007/s10891-017-1603-0

    DOI

    http://dx.doi.org/10.1007/s10891-017-1603-0

    DIMENSIONS

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