ЛЕЧЕНИЕ ГИПЕРВОЛЕМИИ МАЛОГО КРУГА ПОСЛЕ ОПЕРАЦИИ РАСТЕЛЛИ У БОЛЬНОЙ С ТЕТРАДОЙ ФАЛЛО И АТРЕЗИЕЙ ЛЕГОЧНОЙ АРТЕРИИ

17yearold patient with hypervolemia of lesser (pulmonary) circulation was operated for tetralogy of Fallout with pulmonary atresia. She was successfully treated by intensive therapy using techniques of noninvasive ventilation with regard to clinical status of hypovolemia of the lesser (pulmonary) circulatory system in the early post operative period.Пациентка, 17 лет, была оперирована по поводу тетрады Фалло с атрезией легочной артерии. В раннем послеоперационном периоде наблюдалась клиника гиперволемии малого круга кровообращения. После проведения интенсивной терапии с применением методов неинвазивной вентиляции легких пациентка в удовлетворительном состоянии переведена из ОРИТ на 5е сутки

The Lp1r1 x Lp2r2 x center dot center dot center dot x L-pkrk boundedness of rough multilinear fractional integral operators in the Lorentz spaces

WOS: 000350676600002In this paper, we prove the O'Neil inequality for the k-linear convolution operator in the Lorentz spaces. As an application, we obtain the necessary and sufficient conditions on the parameters for the boundedness of the k-sublinear fractional maximal operator M-Omega,M-alpha(f) and the k-linear fractional integral operator /(Omega,alpha)(f) with rough kernels from the spaces L-p1r1 x L-p2r2 x center dot center dot center dot x L-pkrk to L-qs, where n/(n + alpha) 1 and r is the harmonic mean of r(1),r(2),...,r(k) >0.Science Development Foundation under the Republic of AzerbaijanScience Development Foundation (SDF) - Azerbaijan [EIF-2014-9(15)-46/10/1]; Presidium of Azerbaijan National Academy of ScienceAzerbaijan National Academy of Sciences (ANAS)The research of V Guliyev was partially supported by the grant of Science Development Foundation under the President of the Republic of Azerbaijan, Grant EIF-2014-9(15)-46/10/1 and by the grant of Presidium of Azerbaijan National Academy of Science 2015

Construction of a numerical model and algorithm for solving two-dimensional problems of filtration of multicomponent liquids, taking into account the moving “oil-water” interface

The paper considers a two-dimensional mathematical model of the filtration of a viscous, incompressible fluid in a deformable porous medium. The article describes a mathematical model of the problem at the “oil-water” interface with a system of parabolic differential equations. The problem posed is solved numerically using the differential-difference method based on the longitudinal-transverse scheme and the differential sweep method to determine the unknown boundary. To obtain a differential-difference problem, an algorithmic representation of a hidden scheme of alternating directions (longitudinal-transverse scheme) is used. The resulting system of differential-difference equations with initial conditions is known for each time layer along straight lines along the x axis, and then along each y axis it is solved by a differential sweep along a straight line, where the values just found correspond to time, i.e., the layer is taken as initial conditions. By approximating the differential equations in time, the position of the interface is determined for each time layer

STUDY OF THE KINETICS OF DECOMPOSITION OF SULFUR-CONTAINING PHOSMOIC NITRIC ACID

The kinetics of the decomposition of sulfur-containing phosphorus was studied at a rate of 40-100% nitric acid. It was established that the process of decomposition of sulfur-containing fosmuki with acid is easily feasible, the interaction of the components occurs within 2.5-30 minutes. The main part of the sulfur-containing fosmuki decomposes within 10 minutes