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Loitsianskii for solution of boundary layer equations. The general similarity method was first introduced by L.G. The objective of the paper is to apply the general similarity method to the studied flow problem. This is a continuation of our earlier investigations conducted as a part of a scientific project financed by the Ministry of Science of the Republic of Serbia. The dissociated gas flows in the conditions of "frozen" thermochemical activity (the second boundary case of dissociated gas flow). The contour of the body within the fluid is porous. This paper investigates the ideally dissociated gas (air) flow in the boundary layer on bodies of revolution. Conclusions on behaviour of these quantities are also made. Based on the obtained solutions, distributions of physical quantities in the boundary layer are presented in the form of diagrams. The obtained equations are numerically solved using the finite differences method. The governing boundary layer equations are brought to a generalized form. The contour of the body of revolution is porous. This paper studies the ideally dissociated gas flow in the so-called frozen boundary layer on bodies of revolution. Petrovic4ĪFaculty of Mechanical Engineering, Sestre Janjic 6, 34000 Kragujevac, Serbia bFaculty of Mechanical Engineering, Dositejeva 19, 36000 Kraljevo, Serbia Поступила в редакцию г. 426-435ĭISSOCIATED GAS FLOW IN THE BOUNDARY LAYER ALONG BODIES OF REVOLUTION OF A POROUS CONTOUR Updated COMSOL examples include boundary layer flow, non-Newtonian flow, jet flow, lathe flow, lubrication, momentum diffusion, flow through an orifice plate parallel plate flow, turbulent flow, and more.Ĭhapter 1: Introduction to Fluid Mechanics 3ġ.ТЕПЛОФИЗИКА ВЫСОКИХ ТЕМПЕРАТУР, 2011, том 49, № 3, с. These chapters start with a simple derivation of the Navier-Stokes equation (NSE), and then introduce assumptions for various flow geometries, helping students reduce equations for easy solution - analytically, or numerically with COMSOL. Next, he moves to a microscopic approach, introducing key principles for modeling more advanced systems and solving industry or graduate-level problems. The first four chapters derive equations needed to size chemical plant equipment, including pipes in packed beds, pumping installation, fluid flow measurement, filtration, and cyclone separation. Wilkes starts with a macroscopic approach, providing a solid foundation for sizing pumps and operating laboratory and field scale equipment. Throughout, he presents more than 300 problems of incrementally greater difficulty, helping students build mastery through realistic practice.
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