1
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Greshnov A.V.
, Zhukov R.I.
Control Theory Problems and the Rashevskii–Chow Theorem on a Cartan Group
Siberian Mathematical Journal. 2024.
V.65. N5. P.1096-1111. DOI: 10.1134/s0037446624050100
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РИНЦ
OpenAlex
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2
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Greshnov A.
, Potapov V.
About coincidence points theorems on 2-step Carnot groups with 1-dimensional centre equipped with Box-quasimetrics
AIMS Mathematics. 2023.
V.8. N3. P.6191-6205. DOI: 10.3934/math.2023313
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РИНЦ
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3
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Greshnov A.V.
The Agrachev–Barilari–Boscain Method and Estimates for the Number of Segments of Horizontal Broken Lines Joining Points in the Canonical Carnot Group G3,3
Proceedings of the Steklov Institute of Mathematics. 2023.
V.321. N1. P.97-106. DOI: 10.1134/s0081543823020074
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РИНЦ
OpenAlex
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4
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Zhukov R.I.
, Greshnov A.V.
Horizontal joinability on 5-dimensional 2-step Carnot groups with a codimension 2 horizontal distribution
Algebra and Logic. 2023.
V.62. N2. P.137-147. DOI: 10.1007/s10469-024-09732-7
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РИНЦ
OpenAlex
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5
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Arutyunov A.V.
, Greshnov A.V.
(q1, q2)-QUASIMETRIC SPACES. COVERING AND COINCIDENCE POINTS. A REVIEW RESULTS
Fixed Point Theory. 2022.
V.23. N2. P.473-486. DOI: 10.24193/fpt-ro.2022.2.03
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РИНЦ
OpenAlex
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6
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Greshnov A.V.
, Zhukov R.I.
Horizontal Joinability in Canonical 3-Step Carnot Groups with Corank 2 Horizontal Distributions
Siberian Mathematical Journal. 2021.
V.62. N4. P.598-606. DOI: 10.1134/S0037446621040030
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7
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Greshnov A.V.
ON FINDING THE EXACT VALUES OF THE CONSTANT IN A (1; q2)-GENERALIZED TRIANGLE INEQUALITY FOR BOX-QUASIMETRICS ON 2-STEP CARNOT GROUPS WITH 1-DIMENSIONAL CENTER
Сибирские электронные математические известия (Siberian Electronic Mathematical Reports). 2021.
V.18. N2. P.1251-1260. DOI: 10.33048/SEMI.2021.18.095
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8
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Greshnov A.V.
Optimal horizontal joinability on the Engel group
Atti della Accademia Nazionale dei Lincei, Classe di Scienze Fisiche, Matematiche e Naturali, Rendiconti Lincei Matematica e Applicazioni. 2021.
V.32. N3. P.535–547. DOI: 10.4171/RLM/947
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9
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Greshnov A.V.
Distance Functions Between Sets in (q 1, q 2)-Quasimetric Spaces
Siberian Mathematical Journal. 2020.
V.61. N3. P.417-425. DOI: 10.1134/S0037446620030040
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10
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Greshnov A.V.
Symmetrizations of Distance Functions and f-Quasimetric Spaces
Siberian Advances in Mathematics. 2019.
V.29. N3. P.202-209. DOI: 10.3103/S1055134419030052
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11
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Greshnov A.V.
Hyperspaces that satisfy cc-homogeneous cone condition on canonical Heisenberg and Engel groups [ГИПЕРПРОСТРАНСТВА, УДОВЛЕТВОРЯЮЩИЕ УСЛОВИЮ cc-ОДНОРОДНОГО КОНУСА, НА КАНОНИЧЕСКИХ ГРУППАХ ГЕЙЗЕНБЕРГА И ЭНГЕЛЯ]
Сибирские электронные математические известия (Siberian Electronic Mathematical Reports). 2019.
V.16. P.938-948. DOI: 10.33048/semi.2019.16.062
WOS
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12
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Greshnov A.V.
Uniformity of cc-balls on some class of 2-step Carnot groups [РАВНОМЕРНОСТЬ cc-ШАРОВ НА ОДНОМ КЛАССЕ 2-СТУПЕНЧАТЫХ ГРУПП КАРНО]
Сибирские электронные математические известия (Siberian Electronic Mathematical Reports). 2018.
V.15. P.1182-1197. DOI: 10.17377/semi.2018.15.096
WOS
Scopus
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13
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Greshnov A.V.
Some problems of regularity of f-quasimetrics
Сибирские электронные математические известия (Siberian Electronic Mathematical Reports). 2018.
V.15. P.355-361. DOI: 10.17377/semi.2018.15.032
WOS
Scopus
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14
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Greshnov A.V.
, Arutyunov A.V.
(q_1,q_2)-quasimetric spaces. Covering mappings and coincidence points
Izvestiya Mathematics. 2018.
V.82. N2. P.245–272. DOI: 10.1070/IM8546
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15
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Greshnov A.V.
(q 1, q 2)-quasimetrics bi-Lipschitz equivalent to 1-quasimetrics
Siberian Advances in Mathematics. 2017.
V.27. N4. P.253-262. DOI: 10.3103/S1055134417040034
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16
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Greshnov A.V.
Regularization of distance functions and separation axioms on (q1; q2)-quasimetric spaces
Сибирские электронные математические известия (Siberian Electronic Mathematical Reports). 2017.
V.14. P.765-773. DOI: 10.17377/semi.2017.14.065
WOS
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17
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Greshnov A.V.
, Arutyunov A.V.
, Lokutsievskii L.V.
, Storozhuk K.V.
Topological and geometrical properties of spaces with symmetric and nonsymmetric f-quasimetrics
Topology and its Applications. 2017.
V.221. P.178–194. DOI: 10.1016/j.topol.2017.02.035
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18
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Greshnov A.V.
, Arutyunov A.V.
Coincidence points of multivalued mappings in (q1, q2)-quasimetric spaces
Doklady Mathematics. 2017.
V.96. N2. P.438–441. DOI: 10.1134/S1064562417050064
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OpenAlex
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