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Researcher · Lomonosov Moscow State University · Russia

Mikhail Vladimirovich Zaicev

Mikhail Vladimirovich Zaicev publishes mostly in Algebra and Number Theory, Geometry and Topology and Computational Theory and Mathematics, on topics such as Advanced Topics in Algebra, Algebraic structures and combinatorial models and Matrix Theory and Algorithms.

ORCID 0000-0002-5862-0101 OpenAlex
World rank
#947,874
of 7,710,434 ranked researchers
Rank in Russia
#2,177
of 179,717
Works
150
Citations
3.2k
Citations per work
21.3
h-index
30
i10-index 52Top 1.8% in Algebra and Number Theory
Mikhail Vladimirovich Zaicev

What does Mikhail Vladimirovich Zaicev research?

Mikhail Vladimirovich Zaicev's work is mostly in Mathematics (71%), Computer Science (14%), Physics and Astronomy (3%).

Physical Sciences: 133 works · 88.6% of their workMathematics: 107 works · 71.1% of their workAlgebra and Number Theory: 52 works · 34.8% of their workGeometry and Topology: 42 works · 28.1% of their workMathematical Physics: 9 works · 6.0% of their workDiscrete Mathematics and Combinatorics: 3 works · 2.2% of their workComputer Science: 21 works · 14.1% of their workComputational Theory and Mathematics: 21 works · 14.1% of their workPhysics and Astronomy: 5 works · 3.4% of their workStatistical and Nonlinear Physics: 5 works · 3.4% of their workEverything else: 17 works · 11.4% of their workTHEIR WORKMikhailVladimirovich…150works
Physical Sciences89%

Their six largest subfields, inside their fields and domains; the grey slice is everything else they publish. The interactive view splits every one of their works down to single topics.

The fields and subfields, with their numbers
    1. Mathematics10771.1%
    2. Computer Science2114.1%
    3. Physics and Astronomy53.4%
  2. Everything else1711.4%
  1. 1Algebra and Number Theory35% of their works
  2. 2Geometry and Topology28% of their works
  3. 3Computational Theory and Mathematics14% of their works
  4. 4Mathematical Physics6% of their works
  5. 5Statistical and Nonlinear Physics3% of their works
  6. 6Discrete Mathematics and Combinatorics2% of their works

Research topics

Which keywords describe Mikhail Vladimirovich Zaicev's research?

The keywords of their largest research topics: Cohomology, Deformations, Hom-Lie Algebras, Cluster Algebras, Triangulated Categories, Matrix Computations, Numerical Linear Algebra and Representation Theory.

Size is their works in the topics tagged with each word, from their 8 largest topics. Each links to the topic it comes from most. The words come from the keyword list OpenAlex gives each topic, not from the text of the papers, so a word can appear that none of the papers uses.

All 18 words, with their numbers
  1. Cohomology1412 topics
  2. Deformations1251 topic
  3. Hom-Lie Algebras1251 topic
  4. Cluster Algebras1071 topic
  5. Triangulated Categories1071 topic
  6. Matrix Computations451 topic
  7. Numerical Linear Algebra451 topic
  8. Representation Theory232 topics
  9. Armendariz Rings201 topic
  10. Zero-Divisor Graphs201 topic
  11. Automorphic Forms161 topic
  12. Langlands Conjectures161 topic
  13. Nonlinear Equations131 topic
  14. Rogue Waves131 topic
  15. Fuzzy Logic91 topic
  16. Residuated Lattices91 topic
  17. Finite Groups71 topic
  18. Graphs71 topic

Where does Mikhail Vladimirovich Zaicev work?

Mikhail Vladimirovich Zaicev's main affiliation in the publication record is Lomonosov Moscow State University, Russia.

How many publications and citations does Mikhail Vladimirovich Zaicev have?

OpenAlex counts 150 works and 3,191 citations for Mikhail Vladimirovich Zaicev, an h-index of 30, ranking #947,874 of 7,710,434 researchers worldwide on the quality score.

Ranked on field-normalised citation excellence (50%), output (30%) and citations (20%). Counts come from OpenAlex author records, which occasionally merge different people who share a name or split one person into several.

Papers, co-authors, who cited this work and researchers on the nearest topics have tabs of their own, above. Is this your page? Claim it with your ORCID iD, or request a correction or removal.

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