Ismatulla Khujaev scite author profile

The process of propagating abrupt changes in mass flow formed by partial or complete overlap of one or two ends of a linear section of a pipeline has been studied in the framework of N.E. Zhukovsky. The pressure drop across the pipe is determined by the resistance force, and the propagation velocity of small pressure perturbations is compiled taking into account the compression coefficient of the liquid, the physical and geometric parameters of the pipe. From the initial equations, a parabolic equation for mass flow is constructed, which is solved by the Fourier method. The obtained solution was used to solve the system of equations for hydrostatic pressure. Numerical results are presented that can be interpreted both from the point of view of wave propagation in a compressible and incompressible fluid in a pipeline, and from the point of view of propagation of longitudinal elastic waves in a rod.

Refined Formulas for Change of Temperature and Pressure of Gas Along Path in the Downloading Well.

Khujaev¹,

Arifjanov²,

Khujaeva³

2019

Numerical Calculation Method of Pipeline Transport of Low-Compressible Fluid

Khujaev¹,

Bozorov²,

Mamadaliev³

et al. 2021

Adv. Math., Sci. J.

Let $G=(V,E)$ be a finite graph. The Generalized Fan Graph $F_{m,n}$ is defined as the graph join $\overline{K_m}+P_n$, where $\overline{K_m}$ is the empty graph on $m$ vertices and $P_n$ is the path graph on $n$ vertices. Decomposition of Generalized Fan Graph denoted by $D(F_{m,n})$. A star with $3$ edges is called a claw $S_3$. In this paper, we discuss the decomposition of Generalized Fan Graph into claws, cycles and paths.

Distribution of Wave Spread Wave Perturbances in Horizontal Gas Pipeline Under the Influence of Fraction and Inertia Facilities

Khujaev¹,

Mamadaliev²,

Boltibaev³

2017

Distribution of the Impulse in Pipelines With Irregularly Distributed Hydraulic Resistance

Bozorov¹,

Khujaev²,

Mamatqulova³

et al. 2018