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Authors

Tulkin Begmatov

Last known institution:
Samarkand State University named after Sharof Rashidov
ORCID:
0009-0008-6529-9919
4
h-index
4
i10-index
51
Citations
13
Works
Trends over time

Performance over time

Citation overview

Publications (bars) and citations (line) by year

  • Publications
  • Citations
01345013253850202020222023202420252020: Publications 2, Citations 02022: Publications 2, Citations 22023: Publications 1, Citations 02024: Publications 3, Citations 382025: Publications 5, Citations 11

Citation history

013253850202020222023202420252020: Citations 02022: Citations 22023: Citations 02024: Citations 382025: Citations 11

Publication history

01345202020222023202420252020: Publications 22022: Publications 22023: Publications 12024: Publications 32025: Publications 5

h-index evolution

Cumulative h-index by year

01345202020222023202420252020: h-index 02022: h-index 12023: h-index 12024: h-index 42025: h-index 4

Most-cited works

  1. Some Model of a Suspension Filtration in a Porous Media ThatAccounts for the Two-Zone and Multistage Character of Deposition Kinetics202016 citations
  2. Model of suspension filtration in a porous medium taking into account diffusion and dynamical factors202210 citations
  3. Model of two-component suspension filtration in a porous medium with multistage deposition kinetics202210 citations
  4. Numerical Investigation of the Two-Component Suspension Filtration in a Porous Medium Taking into Account Changes in the Characteristics of the Porous Medium202310 citations
  5. Numerical study of the hybrid model of solute transport in porous media20243 citations
  6. Some model of a suspension filtration in a porous media that accounts for the two-zone and multistage character of deposition kinetics20202 citations
  7. The suspension filtration model in a dual-zone porous medium taking into account the "Charging" effect20240 citations
  8. A Mathematical Model of Suspension Filtration With Formation of a Consolidated Sediment20240 citations
  9. Numerical modeling of two-component suspension filtration in porous media considering the charging phenomenon20250 citations
  10. Inverse problem of suspension filtration in a porous medium with modified deposition kinetics20250 citations