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A new methodology has been introduced in this work to generate and transfer the localized defect, in a supersonic flow in two dimensions, using a density-defect from isothermal systems. A quasi-potential flow has been developed to solve the three-dimensional problem and a density function of the quasi-potential flow has been used to solve the two-dimensional problem. It has been shown that the shock is deflected and compressed into an oblique shock wave that creates a fast-growing density spike and creates a shock wave reflected back from the positive-density region. The density spike is formed because the ions are accelerated into the downstream flow creating a force on the other ions to produce a pressure gradient. The density spike is very localized and creates a strong drift in the local flow. The local drift is most strong at the density spike region, causing a non-vanishing contribution from the semi-local interaction in the drift-corrected Klimas model. A numerical simulation has been performed to investigate the nonlinear behavior of a supersonic flow with the density spike; the time-dependent bifurcation of the flow has been simulated. The fluid-dynamical problem has been solved by using the CAPD method; the time evolution of the shock wave has been determined. The bifurcation of the shock wave has been studied at a certain value of the Mach number and the mass-number; the simulation data for different values of the mass-number has been transferred to the continuum model to be compared with the hydrodynamical and modified Klimas models. 0b46394aab

RealSpeak - Agata 22kHz Polish Voice Download Pc

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