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Akinshin, Andrey Alexandrovich

Statistics Math-Net.Ru
Total publications: 6
Scientific articles: 6

Number of views:
This page:859
Abstract pages:2315
Full texts:785
References:298
Candidate of physico-mathematical sciences (2013)
Speciality: 05.13.18; 05.13.17 (Mathematical modeling, numerical methods, and the program systems; Theoretical foundation for informatics)
E-mail:
Website: https://aakinshin.net
Keywords: bioinformatics, mathematical biology, gene networks, nonlinear dynamical systems, differential equations with delayed argument, bifurcation theory

https://www.mathnet.ru/eng/person79053
https://scholar.google.com/citations?user=rYVl83IAAAAJ&hl=en
List of publications on ZentralBlatt
https://elibrary.ru/author_items.asp?spin=8004-0278

Publications in Math-Net.Ru Citations
2022
1. A. A. Akinshin, N. B. Ayupova, V. P. Golubyatnikov, N. E. Kirillova, O. A. Podkolodnaya, N. L. Podkolodnyi, “On one numerical model of a circadian oscillator”, Sib. Zh. Vychisl. Mat., 25:3 (2022),  227–240  mathnet 1
2020
2. T. A. Bukharina, A. A. Akinshin, V. P. Golubyatnikov, D. P. Furman, “Mathematical and numerical models of the central regulatory circuit of the morphogenesis system of Drosophila”, Sib. Zh. Ind. Mat., 23:2 (2020),  41–50  mathnet  elib; J. Appl. Industr. Math., 14:2 (2020), 249–255  scopus 8
2014
3. A. A. Akinshin, T. A. Bukharina, V. P. Golubyatnikov, D. P. Furman, “Mathematical Modeling of Interaction of Two Cells in the Proneural Cluster of the Wing Imaginal Disk of D. Melanogaster”, Vestn. Novosib. Gos. Univ., Ser. Mat. Mekh. Inform., 14:4 (2014),  3–10  mathnet 3
2013
4. A. A. Akin'shin, “Andronov–Hopf bifurcation for some nonlinear delay equations”, Sib. Zh. Ind. Mat., 16:3 (2013),  3–15  mathnet  mathscinet 3
5. A. A. Akinshin, V. P. Golubyatnikov, I. V. Golubyatnikov, “On some many-dimensional models of the functioning of gene networks”, Sib. Zh. Ind. Mat., 16:1 (2013),  3–9  mathnet  mathscinet; J. Appl. Industr. Math., 7:3 (2013), 296–301 11
2012
6. A. A. Akinshin, V. P. Golubyatnikov, “Geometric characteristics of cycles in some symmetric dynamical systems”, Vestn. Novosib. Gos. Univ., Ser. Mat. Mekh. Inform., 12:2 (2012),  3–12  mathnet 10

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