Elmira Shodmonovna Nazirova

Dr. Elmira Shodmonovna Nazirova


Research Focus & Metrics

Academic Career Length

6Years (2021-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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3 November 2021
Verified
Conference Paper
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ENElmira Shodmonovna Nazirova
Elmira Shodmonovna Nazirova
SAShakhnoza Abidova
Shakhnoza Abidova
SOShaxnoza Obidova
Shaxnoza Obidova
The article developed a mathematical model of simple and complex words and phrases of the Uzbek language, which belongs to the family of Turkic languages. On the basis of the developed mathematical model, an algorithm is presented that generates simple and complex words and sentences.

25 February 2025 in Engineering Applications of Artificial Intelligence
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Journal Article
Closed access
FMFakhriddin Madolimov
Fakhriddin Madolimov
AMAsilbek Medatov
Asilbek Medatov
ENElmira Shodmonovna Nazirova
Elmira Shodmonovna Nazirova
HZHakimjon Zaynidinov
Hakimjon Zaynidinov
UAUktam Azimov
Uktam Azimov
JAJahongir Azimjonov
Jahongir Azimjonov

19 July 2023
Verified
Conference Paper
Open access
PDF file
ENElmira Shodmonovna Nazirova
Elmira Shodmonovna Nazirova
ANA. Nematov
A. Nematov
INI. M. Nabiyev
I. M. Nabiyev
MSM. E. Shukurova
M. E. Shukurova
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.

1 January 2024 in AIP Conference Proceedings
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Conference Paper
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MSMarhabo Shukurova
Marhabo Shukurova
ENElmira Shodmonovna Nazirova
Elmira Shodmonovna Nazirova
GAGulstan Artikbayeva
Gulstan Artikbayeva
This article presents based on a mathematical model of a one- and two-dimensional problem of a two-phase non-stationary filtration process in an oil and gas sys This article presents based on a mathematical model of a one- and two-dimensional problem of a two-phase non-stationary filtration process in an oil and gas sys

30 May 2025
Verified
Book Chapter
Closed access
PDF file
ENElmira Shodmonovna Nazirova
Elmira Shodmonovna Nazirova
SAS. B. Abidova
S. B. Abidova
YXY. X. Xolmuminov
Y. X. Xolmuminov
FBF. F. Boymurodov
F. F. Boymurodov
NMN. B. Madetbayeva
N. B. Madetbayeva
KUK. A. Usmonova
K. A. Usmonova