Zobrazeno 1 - 6
of 6
pro vyhledávání: '"M. Yu. Kazakova"'
Autor:
Sergey V. Golovin, M. Yu. Kazakova
Publikováno v:
Journal of Applied Mechanics and Technical Physics. 58:17-30
A one-dimensional model is proposed for transportation of a two-phase fluid (sandcontaining fluid and pure fluid) in the Hele-Shaw cell with permeable walls through which the pure fluid can leak off, causing the growth of the sand concentration. The
Autor:
M. Yu. Kazakova
Publikováno v:
Journal of Mathematical Sciences. 203:499-508
We study invariant solutions to the Karman–Guderley equation governing a threedimensional gas flow with shock waves on nonplanar surfaces. We investigate the global behavior of integral curves and use the obtained result for constructing a solution
Autor:
M. Yu. Kazakova, Sergey Gavrilyuk
Publikováno v:
Journal of Applied Mechanics and Technical Physics. 55:209-219
This paper presents a closure relation which describes hydraulic jumps in two-layer flows with a free surface over a flat bottom. This relation is derived from the momentum equations for each layer, which, subject to the condition of conservation of
Autor:
Valery V. Dunina, Lyudmila G. Kuzmina, M. Yu. Kazakova, Yu. A. Veits, Elena I. Kazakova, Yu. K. Grishin
Publikováno v:
Tetrahedron: Asymmetry. 8:2537-2545
Three ortho-palladated complexes were tested as chiral derivatizing agents for enantiomeric excess determination of monodentate P∗-chiral phosphines by 31P NMR analysis. The complexes containing a bulky substituent at the α-C∗- 1e or an N∗-ste
Publikováno v:
Russian Chemical Bulletin. 46:1321-1330
A new homochiral dimericortho-palladated complex bearing a bulkytert-butyl substituent at the carbon stereocenter was synthesized from optically activeN,N-dimethyl-α-tert-butylbenzylamine. Regioselective activation of only the aromatic C−H bond wa
Autor:
M Yu Kazakova, Pascal Noble
Publikováno v:
Journal of Physics: Conference Series. 722:012017
In the present study, we consider the system of two layers of the immiscible constant density fluids which are modeled by the full Euler equations. The domain of the flow is infinite in the horizontal directions and delimited above by a free surface.