Felikss (in ID docs); Felix  (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)

Prof. Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)

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Research Focus & Metrics

Academic Career Length

35Years (1992-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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19 May 2016 in Mathematical Modelling and Analysis
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Journal Article
Open access
SASvetlana Atslega
Svetlana Atslega
DFDmitrijs Finaskins
Dmitrijs Finaskins
Felikss (in ID docs); Felix  (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)
Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)
We study the structure of attractors in the two-dimensional dynamical system that appears in the network control theory. We provide description of the attracting set and follow changes this set suffers under the changes of positive parameters µ and Θ.

28 May 2018 in Mathematical Methods in the Applied Sciences
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Journal Article
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EBEduard Brokan
Eduard Brokan
Felikss (in ID docs); Felix  (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)
Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)

31 March 2005 in Mathematical Modelling and Analysis
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IYI. Yermachenko
I. Yermachenko
Felikss (in ID docs); Felix  (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)
Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)
Existence and multiplicity of solutions of the problem x” = ‐q(t) |x|p sign x (i), x(0) = x(1) = 0 (ii) are investigated by reducing equation (i) to a quasi‐linear one so that both equations are equivalent in some domain O. If a solution of corresponding quasi‐linear problem is located in the domain of equivalence O, then this solution solves the original problem also. If this process of quasilinearization is possible for multiple essentially different linear parts, then multiple solutions to the problem (i), (ii) exist. Darbe nagrinejamas taip vadinamas Emdeno‐Faulerio kvazitiesines diferencialines lygties homogeninio kraštinio uždavinio sprendiniu egzistavimas ir daugialypumas. Parodyta, kad šio uždavinio sprendinio daugialypumas priklauso nuo tam tikru būdu gautos kvazilinearizuotos lygties tiesines dalies savybiu. First Published Online: 14 Oct 2010 Keyword : quasi‐linear equation, i‐nonresonant linear part, i‐type solution, quasi‐linearization

1 January 2017 in AIP Conference Proceedings
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EBE. Brokan
E. Brokan
Felikss (in ID docs); Felix  (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)
Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)
We describe attracting sets for differential systems appearing in mathematical models of gene regulatory systems. The relation of elements in such systems can be described by regulatory matrices containing elements −1, 0 or 1 corresponding to inhibition, no relation or activation respectively. Four types of regulatory matrices are considered. The respective examples are discussed and the attractive sets are described.

22 October 2020 in Contemporary Mathematics
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DOD. Ogorelova
D. Ogorelova
Felikss (in ID docs); Felix  (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)
Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)
VSV. Sengileyev
V. Sengileyev
The system of two the first order ordinary differential equations arising in the gene regulatory networks theory is studied. The structure of attractors for this system is described for three important behavioral cases: activation, inhibition, mixed activation-inhibition. The geometrical approach combined with the vector field analysis allows treating the problem in full generality. A number of propositions are stated and the proof is geometrical, avoiding complex analytic. Although not all the possible cases are considered, the instructions are given what to do in any particular situation.

26 April 2007 in Nonlinear Analysis Modelling and Control
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Felikss (in ID docs); Felix  (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)
Felikss (in ID docs); Felix (in publications) Sadirbajevs (ID docs); Sadyrbaev (in publications)
AGArmands Gritsans
Armands Gritsans
Journal provides a multidisciplinary forum for scientists, researchers and engineers involved in research and design of nonlinear processes and phenomena, including the nonlinear modelling of phenomena of the nature.