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Lapin, Kirill Sergeevich

Statistics Math-Net.Ru
Total publications: 15
Scientific articles: 15

Number of views:
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Abstract pages:26225
Full texts:1017
References:512
Lapin, Kirill Sergeevich
Candidate of physico-mathematical sciences (2014)
Speciality: 01.01.02 (Differential equations, dynamical systems, and optimal control)
E-mail:

https://www.mathnet.ru/eng/person70101
List of publications on Google Scholar
List of publications on ZentralBlatt

Publications in Math-Net.Ru Citations
2022
1. K. S. Lapin, “Krasnosel'skii canonical domains and the existence of non-negative Poisson bounded solutions”, Izv. Vyssh. Uchebn. Zaved. Mat., 2022, no. 7,  10–17  mathnet; Russian Math. (Iz. VUZ), 66:7 (2022), 7–13
2. K. S. Lapin, “Total Poisson boundedness and total oscillability of solutions of systems of differential equations”, Vladikavkaz. Mat. Zh., 24:4 (2022),  105–116  mathnet  mathscinet; Sib. Math. J., 64:4 (2023), 988–995
2021
3. K. S. Lapin, “Guiding functional families, Lyapunov vector functions, and the existence of Poisson bounded solutions”, Izv. Vyssh. Uchebn. Zaved. Mat., 2021, no. 9,  31–39  mathnet; Russian Math. (Iz. VUZ), 65:9 (2021), 26–32
4. K. S. Lapin, “Vector Lyapunov functions, complete sets of guiding functions, and the existence of Poisson bounded solutions”, Izv. Vyssh. Uchebn. Zaved. Mat., 2021, no. 2,  19–26  mathnet; Russian Math. (Iz. VUZ), 65:2 (2021), 15–21  isi  scopus
2020
5. K. S. Lapin, “Lyapunov Functions, Krasnosel'skii Canonical Domains, and the Existence of Poisson Bounded Solutions”, Mat. Zametki, 108:5 (2020),  750–756  mathnet  elib; Math. Notes, 108:5 (2020), 716–720  isi  scopus
2019
6. K. S. Lapin, “Total Poisson boundedness of solutions of $\mathcal{P}$-perturbed complex systems of differential equations”, Izv. Vyssh. Uchebn. Zaved. Mat., 2019, no. 10,  62–74  mathnet; Russian Math. (Iz. VUZ), 63:10 (2019), 55–65  isi  scopus 1
7. K. S. Lapin, “Higher Lyapunov functions derivatives and total Poisson boundedness of solutions”, Izv. Vyssh. Uchebn. Zaved. Mat., 2019, no. 8,  21–30  mathnet; Russian Math. (Iz. VUZ), 63:8 (2019), 17–24  isi  scopus 2
2018
8. K. S. Lapin, “Poisson Total Boundedness of Solutions of Systems of Differential Equations and Lyapunov Vector Functions”, Mat. Zametki, 104:2 (2018),  243–254  mathnet  mathscinet  elib; Math. Notes, 104:2 (2018), 253–262  isi  scopus 6
9. K. S. Lapin, “Vector Lyapunov Functions and Ultimate Poisson Boundedness of Solutions of Systems of Differential Equations”, Mat. Zametki, 104:1 (2018),  74–86  mathnet  mathscinet  elib; Math. Notes, 104:1 (2018), 63–73  isi  scopus 4
10. K. S. Lapin, “Ultimate Boundedness in the Sense of Poisson of Solutions to Systems of Differential Equations and Lyapunov Functions”, Mat. Zametki, 103:2 (2018),  223–235  mathnet  mathscinet  elib; Math. Notes, 103:2 (2018), 221–231  isi  scopus 9
11. K. S. Lapin, “Higher-order derivatives of Lyapunov functions and ultimate boundedness in the sense of Poisson of solutions to systems of differential equations”, Sibirsk. Mat. Zh., 59:6 (2018),  1383–1388  mathnet  elib; Siberian Math. J., 59:6 (2018), 1100–1104  isi  scopus 3
2017
12. K. S. Lapin, “Higher-Order Derivatives of Lyapunov Functions and Partial Boundedness of Solutions with Partially Controllable Initial Conditions”, Mat. Zametki, 101:6 (2017),  883–893  mathnet  mathscinet  elib; Math. Notes, 101:6 (2017), 1000–1008  isi  scopus 1
2016
13. K. S. Lapin, “Partial Total Boundedness of Solutions to Systems of Differential Equations with Partly Controlled Initial Conditions”, Mat. Zametki, 99:2 (2016),  239–247  mathnet  mathscinet  elib; Math. Notes, 99:2 (2016), 253–260  isi  scopus 7
2014
14. K. S. Lapin, “Uniform Boundedness in Part of the Variables of Solutions to Systems of Differential Equations with Partially Controllable Initial Conditions”, Mat. Zametki, 96:3 (2014),  393–404  mathnet  zmath  elib; Math. Notes, 96:3 (2014), 369–378  isi  elib  scopus 8
2013
15. K. S. Lapin, “Uniform boundedness of differential equation system solutions relating to variables with partially controlled initial conditions”, University proceedings. Volga region. Physical and mathematical sciences, 2013, no. 2,  120–132  mathnet

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