Persons: Gorokhova, Svetlana Georgievna

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Gorokhova, Svetlana Georgievna

Total publications:	15 (15)
in MathSciNet:	12 (12)
in zbMATH:	13 (13)
in Web of Science:	5 (5)
in Scopus:	10 (10)
Cited articles:	10
Citations:	43

Number of views:
This page:	549
Abstract pages:	1200
Full texts:	411
References:	84

Researcher

Candidate of physico-mathematical sciences (2000)

Speciality:

01.01.00 (Mathematics)

Birth date:

25.08.1971

Keywords:

vector lattice, positive operator, continuous operator semigroup

UDC:

517.95, 517.98

MSC:

, 357791

Subject:

functional analysis, operator theory, nonstandard analysis

Main publications:

Aydın, A.; Emelyanov, E. Yu.; Gorokhova, S. G.,, “Full lattice convergence on Riesz spaces.”, https://doi.org/10.1016/j.indag.2021.01.008, Indagationes Mathematicae, 32:3 (2021), 658–690
Emelyanov, E.Y., Gorokhova, S.G., Kutateladze, S.S., “Unbounded order convergence and the Gordon theorem”, Vladikavkaz Mathematical Journal, 21:4 (2019), 56–62
Emelyanov, E.Y., Erkurşun-Özcan, N., Gorokhova, S.G., “Komlos properties in Banach lattices.”, Acta Mathematica Hungarica, 155:2 (2018), 324–331

https://www.mathnet.ru/eng/person19693

List of publications on Google Scholar

List of publications on ZentralBlatt

https://mathscinet.ams.org/mathscinet/MRAuthorID/357791

https://elibrary.ru/author_items.asp?spin=7694-3884

https://orcid.org/0000-0002-6463-2133

Full list of publications:

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common list

		Citations (Crossref Cited-By Service + Math-Net.Ru)

1.	Ayd{\i}n, A.; Emelyanov, E. Yu.; Gorokhova, S. G.,, “Full lattice convergence on Riesz spaces.”, Indagationes Mathematicae, 32:3 (2021), 658–690	11 ^[x]
2.	Aydin, A., Gorokhova, S., Gül, H., “Nonstandard hulls of lattice-normed ordered vector spaces”, Turk. J. Math., 42:1 (2018), 155–163	8 ^[x]
3.	S. Gorokhova, “Intrinsic characterization of the space $c_0(A)$ in the class of Banach lattices”, Math. Notes, 60:3 (1996), 330–333
4.	Emelyanov, E.Y., Erkurşun-Özcan, N., Gorokhova, S.G., “Komlos properties in Banach lattices.”, Acta Mathematica Hungarica, 155:2 (2018), 324–331	5 ^[x]
5.
6.	S. G. Gorokhova, È. Yu. Emel'yanov, “Sufficient Condition for Order Boundedness of an Attractor for a Positive Mean Ergodic Operator in a Banach Lattice”, Siberian Adv. Math., 9:3 (1999), 78–85
7.	Emelyanov, E.Y., Gorokhova, S.G., Kutateladze, S.S., “Unbounded order convergence and the Gordon theorem”, Vladikavkaz Mathematical Journal, 21:4 (2019), 56–62	2 ^[x]
8.	S. G. Gorokhova, È. Yu. Emel'yanov, “On the notion of stability of order convergence in vector lattices”, Siberian Math. J., 35:5 (1994), 912–916
9.	S. Alpay, E. Emelyanov, S. Gorokhova, “oτ-continuous, Lebesgue, KB, and Levi operators between vector lattices and topological vector spaces”, no.117, Result. Math., 77:3 (2022), 25 p.	1 ^[x]
10.	S. Alpay, E. Emelyanov, S. Gorokhova, “Bibounded uo-convergence and b-property in vector lattices”, Positivity, 25:5 (2021), 1677–1684	1 ^[x]
11.	S. Alpay, S. Gorokhova, “b-property of sublattices in vector lattices”, Turkish J. Math., 45:4 (2021), 1555–1563	1 ^[x]
12.	Ayd{\i}n, A., Gorokhova, S. G., Selen, R., and Solak, S., “Statistically order continuous operators on Riesz spaces”, Maejo Int. J. Sci. Technol., 17:01 (2023), 1–9 https://mijst.mju.ac.th/Vol17/1-9.pdf
13.	Gorokhova, S. G., Emelyanov E. Yu., “On operators dominated by the Kantorovich-Banach and Levi operators in locally solid lattices”, Siberian Mathematical Journal, 64:3 (2023), 720–724
14.	Gorokhova, S. G., “Limitedly L-weakly compact operators”, Mezhdunarodnaya nauchnaya konferentsiya «Poryadkovyi analiz i smezhnye voprosy matematicheskogo modelirovaniya, XVII: Teoriya operatorov i differentsialnye uravneniya» (June 29–July 5, 2023, Russia, Republic North Ossetia-Alania, Dzinaga), YuMI VNTs RAN, Vladikavkaz, 2023, 55 http://smath.ru/upload/iblock/001/_Sborka_Tez_2023.pdf
15.	S. G. Gorokhova, E. Yu. Emelyanov, “On operators dominated by Kantorovich–Banach operators and Lévy operators in locally solid lattices”, Vladikavkaz. Mat. Zh., 24:3 (2022), 55–61
16.	Gorokhova, S. G., “A remark on projection properties of vector lattices”, Siberian Advances in Mathematics, 8:1 (1998), 96–98

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