In this paper, we consider a drift flux mixture model of the blood flow. The mixture consists of gas phase which is carbon dioxide and liquid phase which is an aqueous carbon dioxide solution. This model was used to determine the distributions of the mixture velocity, the mixture pressure, and the carbon dioxide pressure. These theoretical data are used to determine a measurement method of mean gas pressure through the determination of radial velocity distribution. This method can be applicable in experimental domain.<\/p>\r\n","references":"[1]\tIshii M., and Hibiki T., Thermo-Fluid Dynamics of Two-Phase Flow. New York: Springer, 2011.\r\n[2]\tRandy S. Lagumbay, Oleg V. Vasilyev, and Andreas Haselbacher, \u201cHomogeneous Equilibrium Mixture Model for Simulation of Multiphase\/ Multicomponent Flows,\u201d International Journal for Numerical Methodes in Fluids, 2007, pp. 1-32.\r\n[3]\tIshii M., and Kakac S., Advances in Two-Phase Flow and Heat Transfer, Fundamentals and Applications. Germany: Martinus Nijhoff Publishers,1983.\r\n[4]\tAicha Rima CHENITI, Hatem BESBES, Joseph HAGGEGE, and Christophe SINTES, \u201cToward ex-situ measurement of arterial carbon dioxide pressure,\u201d in Proc. 35th IASTED International Conference Modelling, Identification and Control, Innsbruck, 2016, pp. 14\u201319.\r\n[5]\tM. A. Rodriguez-Valverde, M. A. Cabrerizo-Vilchez, and R. Hidalgo-Alvarez, \u201cThe Young\u2013Laplace equation links capillarity with geometrical optics,\u201d European Journal of Physics,2003, pp. 159-168.\r\n[6]\tSaul Goldmana, \u201cGeneralizations of the Young\u2013Laplace equation for the pressure of a mechanically stable gas bubble in a soft elastic material,\u201d The Journal of Chemical Physiscs, 2009, 184502.\r\n[7]\tJoseph D. Bronzino, The biomedical engineering handbook. Boca Raton: CRC Press LLC, 2000.","publisher":"World Academy of Science, Engineering and Technology","index":"Open Science Index 115, 2016"}