![]() Because of the unique thermodynamic properties of HF, it was felt that those properties would be important in accurately simulating an HF release. For gases such as LNG thermodynamic effects must be included in dispersion models in order to accurately simulate such releases. This behavior of an HF cloud would have a major influence on the dispersion behavior of HF in the atmosphere if it were released accidentally. The gas-air mixture can, depending on conditions, be denser than ambient air or substantially less dense than air. Anal.The thermodynamic behavior of hydrogen fluoride when diluted with air, particularly moist air, is very different from that of a simple ideal gas. ![]() Zhu, S.: On classical solutions of the compressible magnetohydrodynamic equations with vacuum. ![]() Zhong, X.: On local strong solutions to the 2D Cauchy problem of the compressible non-resistive magnetohydrodynamic equations with vacuum. Zhai, X., Chen, Z.: Long-time behavior for three dimensional compressible viscous and heat-conductive gases. Xu, H., Li, Y., Zhai, X.: On the well-posedness of 2D incompressible Navier-Stokes equations with variable viscosity in critical spaces. 366, 1365–1402 (2016)ĭanchin, R., Xu, J.: Optimal time-decay estimates for the compressible Navier–Stokes equations in the critical \(L^ ^1\) regularity for Lamé system with rough coefficients. Fourier Grrenoble 64, 753–791 (2014)ĭanchin, R., He, L.: The incompressible limit in \( L^p\) type critical spaces. 141, 579–614 (2000)ĭanchin, R.: A Lagrangian approach for the compressible Navier-Stokes equations. ![]() ![]() 95, 239–269 (2016)ĭanchin, R.: Global existence in critical spaces for compressible Navier-Stokes equations. 343, Springer, Berlin (2011)īian, D., Guo, B.: Local well-posedness in critical spaces for the compressible MHD equations. 242, 1533–1570 (2021)īahouri, H., Chemin, J.Y., Danchin, R.: Fourier analysis and nonlinear partial differential equations. Abidi, H., Gui, G.: Global well-posedness for the 2-D inhomogeneous incompressible Navier-Stokes system with large initial data in critical spaces. ![]()
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