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A. D. Mironov

D-Index & Metrics

Discipline name D-Index World Ranking Current World Ranking National Ranking Current National Ranking Publications Citations
Physics 81 2969 2819 12 8 281 19067

A. D. Mironov publications per year

The chart shows the history of publications by A. D. Mironov between 1989 and 2021, highlighting the no. of papers published in each year and offering an overview of the publication velocity of this scholar. A. D. Mironov published across 33 years, from 1989 to 2021, averaging 8.1 papers a year. Output peaked at 21 publications in 2021. 33 of the 268 publications appeared in the last two years.

No. of publications
5 10 15 20
Bar chart. Horizontal axis: year, 1989 to 2021. Vertical axis: number of publications, 0 to 21. Peak 21 publications in 2021. 1989: 4 publications 1990: 4 publications 1991: 7 publications 1992: 9 publications 1993: 5 publications 1994: 5 publications 1995: 3 publications 1996: 7 publications 1997: 6 publications 1998: 6 publications 1999: 3 publications 2000: 6 publications 2001: 3 publications 2002: 3 publications 2003: 5 publications 2004: 2 publications 2005: 5 publications 2006: 3 publications 2007: 5 publications 2008: 5 publications 2009: 13 publications 2010: 10 publications 2011: 12 publications 2012: 18 publications 2013: 16 publications 2014: 7 publications 2015: 10 publications 2016: 17 publications 2017: 16 publications 2018: 12 publications 2019: 8 publications 2020: 12 publications 2021: 21 publications
1989 2021

268 publications in total across all disciplines

View publications per year as a table
A. D. Mironov: publications per year, 1989 to 2021
Year Publications
1989 4
1990 4
1991 7
1992 9
1993 5
1994 5
1995 3
1996 7
1997 6
1998 6
1999 3
2000 6
2001 3
2002 3
2003 5
2004 2
2005 5
2006 3
2007 5
2008 5
2009 13
2010 10
2011 12
2012 18
2013 16
2014 7
2015 10
2016 17
2017 16
2018 12
2019 8
2020 12
2021 21
Total 268
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A. D. Mironov publication distribution in Physics in 2026

The chart shows the distribution of publications by all Research.com ranked scientists in the field of Physics in 2026. The highlighted bar marks where A. D. Mironov sits on this spectrum.

No. of scientists
50 100 150
Bar chart with 70 bars. Horizontal axis: publications, 103–122 to 1,469+. Vertical axis: number of scientists, 0 to 162. Most scientists, 162, have 323–342 publications. The last bar groups every scientist with 1,469 publications or more. The highlighted bar, 263–282 publications, is where this scientist sits. 103–122 publications: 7 scientists 123–142 publications: 10 scientists 143–162 publications: 31 scientists 163–182 publications: 35 scientists 183–202 publications: 53 scientists 203–222 publications: 81 scientists 223–242 publications: 85 scientists 243–262 publications: 112 scientists 263–282 publications: 114 scientists 283–302 publications: 126 scientists 303–322 publications: 136 scientists 323–342 publications: 162 scientists 343–362 publications: 155 scientists 363–382 publications: 156 scientists 383–402 publications: 134 scientists 403–422 publications: 145 scientists 423–442 publications: 147 scientists 443–462 publications: 131 scientists 463–482 publications: 131 scientists 483–502 publications: 116 scientists 503–522 publications: 106 scientists 523–542 publications: 103 scientists 543–562 publications: 87 scientists 563–582 publications: 84 scientists 583–602 publications: 94 scientists 603–622 publications: 70 scientists 623–642 publications: 76 scientists 643–662 publications: 60 scientists 663–682 publications: 54 scientists 683–702 publications: 60 scientists 703–722 publications: 48 scientists 723–742 publications: 64 scientists 743–762 publications: 48 scientists 763–782 publications: 37 scientists 783–802 publications: 43 scientists 803–822 publications: 34 scientists 823–842 publications: 36 scientists 843–862 publications: 32 scientists 863–882 publications: 32 scientists 883–902 publications: 31 scientists 903–922 publications: 25 scientists 923–942 publications: 15 scientists 943–962 publications: 24 scientists 963–982 publications: 13 scientists 983–1,002 publications: 21 scientists 1,003–1,022 publications: 21 scientists 1,023–1,042 publications: 16 scientists 1,043–1,062 publications: 9 scientists 1,063–1,082 publications: 19 scientists 1,083–1,102 publications: 11 scientists 1,103–1,122 publications: 17 scientists 1,123–1,142 publications: 11 scientists 1,143–1,162 publications: 7 scientists 1,163–1,182 publications: 4 scientists 1,183–1,202 publications: 10 scientists 1,203–1,222 publications: 8 scientists 1,223–1,242 publications: 16 scientists 1,243–1,262 publications: 4 scientists 1,263–1,282 publications: 10 scientists 1,283–1,302 publications: 5 scientists 1,303–1,322 publications: 7 scientists 1,323–1,342 publications: 4 scientists 1,343–1,362 publications: 8 scientists 1,363–1,382 publications: 6 scientists 1,383–1,402 publications: 7 scientists 1,403–1,422 publications: 3 scientists 1,423–1,442 publications: 4 scientists 1,443–1,462 publications: 4 scientists 1,463–1,468 publications: 3 scientists 1,469+ publications: 100 scientists
103–122 publications 1,469+

This scientist: 281 publications — 14th percentile

14% of scientists in this discipline score the same or lower.

The last bar groups every scientist with 1,469 publications or more.

View publications distribution as a table
Number of Physics scientists by publication count, Research.com 2026 ranking edition. Based on 3,678 ranked scientists.
Publications Scientists This scientist
103–122 7
123–142 10
143–162 31
163–182 35
183–202 53
203–222 81
223–242 85
243–262 112
263–282 114 281
283–302 126
303–322 136
323–342 162
343–362 155
363–382 156
383–402 134
403–422 145
423–442 147
443–462 131
463–482 131
483–502 116
503–522 106
523–542 103
543–562 87
563–582 84
583–602 94
603–622 70
623–642 76
643–662 60
663–682 54
683–702 60
703–722 48
723–742 64
743–762 48
763–782 37
783–802 43
803–822 34
823–842 36
843–862 32
863–882 32
883–902 31
903–922 25
923–942 15
943–962 24
963–982 13
983–1,002 21
1,003–1,022 21
1,023–1,042 16
1,043–1,062 9
1,063–1,082 19
1,083–1,102 11
1,103–1,122 17
1,123–1,142 11
1,143–1,162 7
1,163–1,182 4
1,183–1,202 10
1,203–1,222 8
1,223–1,242 16
1,243–1,262 4
1,263–1,282 10
1,283–1,302 5
1,303–1,322 7
1,323–1,342 4
1,343–1,362 8
1,363–1,382 6
1,383–1,402 7
1,403–1,422 3
1,423–1,442 4
1,443–1,462 4
1,463–1,468 3
1,469+ 100
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A. D. Mironov D-index placement in Physics in 2026

The chart shows the D-index (discipline H-index) distribution of Physics scientists ranked by Research.com in 2026. The highlighted bar marks where A. D. Mironov sits on this spectrum.

No. of scientists
50 100 150
Bar chart with 59 bars. Horizontal axis: D-Index, 70–71 to 185+. Vertical axis: number of scientists, 0 to 167. Most scientists, 167, have 80–81 D-Index. The last bar groups every scientist with 185 D-Index or more. The highlighted bar, 80–81 D-Index, is where this scientist sits. 70–71 D-Index: 76 scientists 72–73 D-Index: 110 scientists 74–75 D-Index: 143 scientists 76–77 D-Index: 153 scientists 78–79 D-Index: 144 scientists 80–81 D-Index: 167 scientists 82–83 D-Index: 167 scientists 84–85 D-Index: 166 scientists 86–87 D-Index: 132 scientists 88–89 D-Index: 155 scientists 90–91 D-Index: 134 scientists 92–93 D-Index: 137 scientists 94–95 D-Index: 102 scientists 96–97 D-Index: 112 scientists 98–99 D-Index: 110 scientists 100–101 D-Index: 116 scientists 102–103 D-Index: 97 scientists 104–105 D-Index: 103 scientists 106–107 D-Index: 87 scientists 108–109 D-Index: 90 scientists 110–111 D-Index: 67 scientists 112–113 D-Index: 78 scientists 114–115 D-Index: 75 scientists 116–117 D-Index: 67 scientists 118–119 D-Index: 69 scientists 120–121 D-Index: 60 scientists 122–123 D-Index: 59 scientists 124–125 D-Index: 53 scientists 126–127 D-Index: 42 scientists 128–129 D-Index: 41 scientists 130–131 D-Index: 33 scientists 132–133 D-Index: 32 scientists 134–135 D-Index: 45 scientists 136–137 D-Index: 19 scientists 138–139 D-Index: 24 scientists 140–141 D-Index: 28 scientists 142–143 D-Index: 31 scientists 144–145 D-Index: 22 scientists 146–147 D-Index: 20 scientists 148–149 D-Index: 12 scientists 150–151 D-Index: 16 scientists 152–153 D-Index: 24 scientists 154–155 D-Index: 23 scientists 156–157 D-Index: 15 scientists 158–159 D-Index: 15 scientists 160–161 D-Index: 11 scientists 162–163 D-Index: 17 scientists 164–165 D-Index: 12 scientists 166–167 D-Index: 11 scientists 168–169 D-Index: 9 scientists 170–171 D-Index: 9 scientists 172–173 D-Index: 11 scientists 174–175 D-Index: 4 scientists 176–177 D-Index: 8 scientists 178–179 D-Index: 5 scientists 180–181 D-Index: 3 scientists 182–183 D-Index: 4 scientists 184 D-Index: 4 scientists 185+ D-Index: 99 scientists
70–71 D-Index 185+

This scientist: 81 D-Index — 22nd percentile

22% of scientists in this discipline score the same or lower.

The last bar groups every scientist with 185 D-Index or more.

View D-Index distribution as a table
Number of Physics scientists by D-index, Research.com 2026 ranking edition. Based on 3,678 ranked scientists.
D-Index Scientists This scientist
70–71 76
72–73 110
74–75 143
76–77 153
78–79 144
80–81 167 81
82–83 167
84–85 166
86–87 132
88–89 155
90–91 134
92–93 137
94–95 102
96–97 112
98–99 110
100–101 116
102–103 97
104–105 103
106–107 87
108–109 90
110–111 67
112–113 78
114–115 75
116–117 67
118–119 69
120–121 60
122–123 59
124–125 53
126–127 42
128–129 41
130–131 33
132–133 32
134–135 45
136–137 19
138–139 24
140–141 28
142–143 31
144–145 22
146–147 20
148–149 12
150–151 16
152–153 24
154–155 23
156–157 15
158–159 15
160–161 11
162–163 17
164–165 12
166–167 11
168–169 9
170–171 9
172–173 11
174–175 4
176–177 8
178–179 5
180–181 3
182–183 4
184 4
185+ 99
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Overview

What is he best known for?

The fields of study he is best known for:

  • Quantum mechanics
  • Algebra
  • Mathematical analysis

Pure mathematics, Matrix, Mathematical physics, Supersymmetry and Gauge theory are his primary areas of study. The Pure mathematics study combines topics in areas such as Conformal map, Unitary matrix and Quantum mechanics. His Matrix research incorporates themes from Partition function, Hierarchy, Partition function, Simple and Hermitian matrix.

His study focuses on the intersection of Mathematical physics and fields such as Field with connections in the field of Coupling, Asymptotic formula, Charge, Scalar field and Homogeneous space. His research investigates the link between Supersymmetry and topics such as Instanton that cross with problems in Integrable system, Quantum chromodynamics, String theory and Seiberg–Witten theory. His work in the fields of Gauge theory, such as Supersymmetric gauge theory, overlaps with other areas such as Elliptic systems.

His most cited work include:

  • Integrability and Seiberg-Witten exact solution (558 citations)
  • On AGT relation in the case of U(3) (327 citations)
  • Nekrasov functions and exact Bohr-Sommerfeld integrals (317 citations)

What are the main themes of his work throughout his whole career to date?

A. D. Mironov mostly deals with Pure mathematics, Mathematical physics, Matrix, Integrable system and Quantum mechanics. His Pure mathematics research integrates issues from Conformal map, Simple, Eigenvalues and eigenvectors and Partition function. A. D. Mironov interconnects Function, Partition function, Quantum electrodynamics and Moduli space in the investigation of issues within Mathematical physics.

His biological study spans a wide range of topics, including Type, Degree, Limit, Gaussian and Hermitian matrix. His study in Integrable system is interdisciplinary in nature, drawing from both Chain, Theoretical physics, Quantum chromodynamics, Spin chain and Gauge theory. His studies deal with areas such as Instanton and Riemann surface as well as Supersymmetry.

He most often published in these fields:

  • Pure mathematics (59.21%)
  • Mathematical physics (31.14%)
  • Matrix (27.63%)

What were the highlights of his more recent work (between 2013-2021)?

  • Pure mathematics (59.21%)
  • Matrix (27.63%)
  • Knot theory (8.33%)

In recent papers he was focusing on the following fields of study:

His main research concerns Pure mathematics, Matrix, Knot theory, Knot and Eigenvalues and eigenvectors. His primary area of study in Pure mathematics is in the field of Hermitian matrix. His Matrix study combines topics in areas such as Hypergeometric distribution, Type, Degree, Fourier transform and Limit.

His research in the fields of Skein relation and Quantum invariant overlaps with other disciplines such as Matrix model. His Eigenvalues and eigenvectors research integrates issues from Ring, Permutation, Quantum group and Yang–Baxter equation. His Gaussian study incorporates themes from Partition function and Integrable system.

Between 2013 and 2021, his most popular works were:

  • Ding–Iohara–Miki symmetry of network matrix models (111 citations)
  • Colored knot polynomials for arbitrary pretzel knots and links (73 citations)
  • Colored knot polynomials for arbitrary pretzel knots and links (73 citations)

In his most recent research, the most cited papers focused on:

  • Quantum mechanics
  • Mathematical analysis
  • Algebra

A. D. Mironov spends much of his time researching Pure mathematics, Knot theory, Knot, Skein relation and Quantum invariant. A. D. Mironov combines subjects such as Simple, Matrix model, Knot and Gauge theory with his study of Pure mathematics. His study looks at the intersection of Matrix model and topics like Algebra over a field with Matrix.

His work on Torus knot as part of general Knot theory study is frequently connected to Colored, Torus, Type and Measure, therefore bridging the gap between diverse disciplines of science and establishing a new relationship between them. As part of the same scientific family, A. D. Mironov usually focuses on Skein relation, concentrating on Knot invariant and intersecting with Jones polynomial. His Gaussian research focuses on Tensor and how it relates to Mathematical physics.

Best Publications

  • Integrability and Seiberg-Witten exact solution

    A. Gorsky;I. Krichever;A. Marshakov;A. Mironov

  • On AGT relation in the case of U(3)

    A. Mironov;A. Morozov

  • Nekrasov functions and exact Bohr-Sommerfeld integrals

    A. Mironov;A. Morozov

  • On non-conformal limit of the AGT relations

    A. Marshakov;A. Marshakov;A. Mironov;A. Mironov;A. Morozov

  • Matrix models of two-dimensional gravity and Toda theory

    A. Gerasimov;A. Marshakov;A. Mironov;A. Morozov

  • Superpolynomials for toric knots from evolution induced by cut-and-join operators

    P. Dunin-Barkowski;A. Mironov;A. Morozov;A. Sleptsov

  • PARTITION FUNCTIONS OF MATRIX MODELS: FIRST SPECIAL FUNCTIONS OF STRING THEORY

    A.S. Alexandrov;A. Morozov;A. Mironov

  • Complete Set of Cut-and-Join Operators in Hurwitz-Kontsevich Theory

    A.Mironov;A.Morozov;S.Natanzon

  • The Power of Nekrasov Functions

    A. Mironov;A. Morozov

  • On AGT relations with surface operator insertion and a stationary limit of beta-ensembles

    Andrei Marshakov;Andrei Mironov;Alexei Morozov

  • GENERALIZED KAZAKOV-MIGDAL-KONTSEVICH MODEL: GROUP THEORY ASPECTS

    S. Kharchev;S. Kharchev;A. Marshakov;A. Marshakov;A. Mironov;A. Mironov;A. Morozov;A. Morozov

  • Partition Functions of Matrix Models as the First Special Functions of String Theory I. Finite Size Hermitean 1-Matrix Model

    A. Alexandrov;A. Mironov;A. Morozov

  • Conformal matrix models as an alternative to conventional multi-matrix models

    S. Kharchev;A. Marshakov;A. Mironov;A. Morozov

  • Conformal blocks and generalized Selberg integrals

    A. Mironov;Alexei Morozov;Andrey Morozov;Andrey Morozov

  • WDVV - like equations in N=2 SUSY Yang-Mills theory

    A. Marshakov;A. Marshakov;A. Mironov;A. Mironov;A. Morozov

  • Generalized Kontsevich model versus Toda hierarchy and discrete matrix models

    S. Kharchev;A. Marshakov;A. Mironov;A. Morozov

  • Matrix model conjecture for exact BS periods and Nekrasov functions

    A. Mironov;A. Morozov;Sh. Shakirov;Sh. Shakirov

  • CONFORMAL BLOCKS AS DOTSENKO–FATEEV INTEGRAL DISCRIMINANTS

    A. Mironov;A. Morozov;Sh. Shakirov;Sh. Shakirov

  • Superpolynomials for torus knots from evolution induced by cut-and-join operators

    P. Dunin-Barkowski;P. Dunin-Barkowski;A. Mironov;A. Morozov;A. Sleptsov;A. Sleptsov

  • A direct proof of AGT conjecture at β = 1

    A. Mironov;A. Morozov;A. Morozov;Sh. Shakirov;Sh. Shakirov

Frequent Co-Authors

Andrei Vladimirovich Marshakov
Andrei Vladimirovich Marshakov Skolkovo Institute of Science and Technology
A. Alexandrov
A. Alexandrov Institute for Theoretical and Experimental Physics
Alexei Morozov
Alexei Morozov Moscow Institute of Physics and Technology
Leonid Chekhov
Leonid Chekhov Michigan State University
Sergei Gukov
Sergei Gukov California Institute of Technology
Alexei Zhedanov
Alexei Zhedanov Euler International Mathematical Institute
Igor Moiseevich Krichever
Igor Moiseevich Krichever Columbia University
Anton Zabrodin
Anton Zabrodin National Research University Higher School of Economics

External Links

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Best Scientists Citing A. D. Mironov

Alexei Morozov

Alexei Morozov

Moscow Institute of Physics and Technology

Publications: 91

Andrei Vladimirovich Marshakov

Andrei Vladimirovich Marshakov

Skolkovo Institute of Science and Technology

Publications: 83

A. Alexandrov

A. Alexandrov

Institute for Theoretical and Experimental Physics

Publications: 59

John Harnad

John Harnad

University of Montreal

Publications: 57

Marcos Mariño

Marcos Mariño

University of Geneva

Publications: 54

Alessandro Tanzini

Alessandro Tanzini

International School for Advanced Studies

Publications: 46

Leonid Chekhov

Leonid Chekhov

Michigan State University

Publications: 44

Bertrand Eynard

Bertrand Eynard

University of Paris-Saclay

Publications: 43

Anton Zabrodin

Anton Zabrodin

National Research University Higher School of Economics

Publications: 27

Sergei Gukov

Sergei Gukov

California Institute of Technology

Publications: 26

Samson L. Shatashvili

Samson L. Shatashvili

Trinity College Dublin

Publications: 19

Yuji Tachikawa

Yuji Tachikawa

Kavli Institute for the Physics and Mathematics of the Universe

Publications: 19

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Igor Moiseevich Krichever

Columbia University

Publications: 19

Boris Feigin

Boris Feigin

Hebrew University of Jerusalem

Publications: 19

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Publications: 19

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