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Authors

M. S. Salakhitdinov

Last known institution:
Academy of Sciences Republic of Uzbekistan
5
h-index
4
i10-index
61
Citations
8
Works
Trends over time

Performance over time

Citation overview

Publications (bars) and citations (line) by year

  • Publications
  • Citations
010510152020172018201920202021202220232024202520262017: Publications 0, Citations 12018: Publications 0, Citations 42019: Publications 0, Citations 42020: Publications 0, Citations 42021: Publications 0, Citations 112022: Publications 0, Citations 62023: Publications 0, Citations 42024: Publications 0, Citations 42025: Publications 0, Citations 72026: Publications 0, Citations 1

Citation history

0510152020172018201920202021202220232024202520262017: Citations 12018: Citations 42019: Citations 42020: Citations 42021: Citations 112022: Citations 62023: Citations 42024: Citations 42025: Citations 72026: Citations 1

h-index evolution

Cumulative h-index by year

0134520172018201920202021202220232024202520262017: h-index 22018: h-index 22019: h-index 32020: h-index 32021: h-index 42022: h-index 42023: h-index 52024: h-index 52025: h-index 52026: h-index 5

Most-cited works

  1. A solution of the Neumann–Dirichlet boundary value problem for generalized bi-axially symmetric Helmholtz equation200816 citations
  2. A problem with a nonlocal boundary condition on the characteristic for a class of equations of mixed type200914 citations
  3. A nonlocal boundary-value problem with conormal derivative for a mixed-type equation with two inner degeneration lines and various orders of degeneracy201110 citations
  4. A nonlocal boundary-value problem with the Bitsadze-Samarskii conditon for a parabolic-hyperbolic equation of the second kind201510 citations
  5. Spatial boundary problem with the Dirichlet–Neumann condition for a singular elliptic equation20128 citations
  6. THE FUNDAMENTAL SOLUTION FOR ONE CLASS OF DEGENERATE ELLIPTIC EQUATIONS20092 citations
  7. The Bitsadze–Samarskii Problem for a Class of Degenerate Hyperbolic Equations20021 citations
  8. An Extremum Principle for a Class of Hyperbolic Type Equations and for Operators Connected with Them20110 citations