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2019 year Authors: Bartoli D., Davydov A., Kreshchuk A., Marcugini S., Pambianco F.New upper bounds on the smallest size of a complete cap in the spaces PG(3,q) and PG(4,q), Ars Combinatoria, vol. 147, Oct. 2019, pp. 87-96
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2018 year Authors: Bartoli D., Davydov A., Faina G., Kreshchuk A., Marcugini S., Pambianco F.Tables, bounds and graphics of sizes of complete arcs in the plane PG(2,q) for all q ≤ 321007 and sporadic q in [323761 ... 430007] obtained by an algorithm with fixed order of points (FOP), electronic publication, arXiv:11404.0469[math.CO], 111 pages, 8 figures, 6 tables, 92 references, January 2018
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2017 year Authors: Bartoli D., Davydov A., Kreshchuk A., Marcugini S., Pambianco F.Upper bounds on the smallest size of a
complete cap in PG(3, q) and PG(4, q), Electronic Notes in Discrete Mathematics, vol. 57, Algebraic and Combinatorial Coding Theory, pp. 21–26, 2017
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2016 year Authors: Bartoli D., Davydov A., Kreshchuk A., Marcugini S., Pambianco F.Upper bounds on the smallest size of a complete cap in PG(3; q) and PG(4; q), in Proceedings XV Int. Workshop on Algebraic and Combinatorial Coding Theory, ACCT2016, Albena, Bulgaria, June 18--24, 2016,
pp. 19--26.
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2016 year Authors: Bartoli D., Davydov A., Kreshchuk A., Marcugini S., Pambianco F.Tables, bounds and graphics of the smallest
known sizes of complete caps in the spaces PG(3,q) and PG(4,q), electronic publication, arXiv:1610.09656[math.CO], 26 pages, October 2016
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2016 year Authors: Rozhkova G., Lebedev D., Gracheva M., Rychkova S.Optimal optotype structure for monitoring visual acuity // 1st International Symposium on Visual Physiology, Environment, and Perception. Riga, Latvia. 6-8 october, 2016. Book of abstracts. P. 45.
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2016 year Authors: Sobolevski A., Khanin K.K. Khanin, A. Sobolevski, “On Dynamics of Lagrangian Trajectories for Hamilton–Jacobi Equations”, Archive for Rational Mechanics and Analysis, 2015, 1–25 (to appear) , arXiv: 1211.7084
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2016 year Authors: Bartoli D., Davydov A., Faina G., Kreshchuk A., Marcugini S., Pambianco F.Upper bounds on the smallest size of a complete arc in a finite Desarguesian projective plane based on computer search, DOI: 10.1007/s00022-015-0277-z, Journal of Geometry, vol. 107, no. 1, pp. 89-117, 2016
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