Първи етап

1. A. Fabricant, N. Kutev, T. Rangelov, Lower estimate of the first eigenvalue of p-Laplacian via Hardy inequality, Compt. Rend. Acad. Bul. Sci., 68:5, 561-568, 2015.
2. A. Fabricant, N. Kutev, T. Rangelov, Improved Hardy inequality and applications, Pliska Stud. Math. Bulgar., 25, 67-80, 2015.
3. М. Маринов, Обучение по математика със система за символно смятане, Proc. 44 Conf. UBM, pp. 137- 148, 2015.
4. S. Parvanova, G. Manolis, P. Dineva, Dynamic behaviour of a finite elastic solid matrix with nano-inclusions. Proceedings of Int. Conf. BEMT XVI, Eds. V. Mantic, A. Saez, M. H. Aliabadi, ISBN: 978-0-9576731-2-0, pp. 22-29, 2015.
5. S. Parvanova, G. Vasilev, P. Dineva, G. Manolis, Dynamic analysis of nano-heterogeneities in a finite-sized solid by Boundary and Finite element methods. Int. J. Solids Str. 80:1, 1-18, 2016.
6. T. Rangelov, S. Parvanova, P. Dineva, 2D elastodynamic problems for anisotropic solids with defects at macro- and nano- scale by integro-differential equations, , Pliska Stud. Math. Bulgar., 25, 155-166, 2015.
7. A.Slavova, M.Markova, CNN modeling of hysteresis and memristors, Proc. BGSIAM 2014, 2014, pp.69-80.
8. A.Slavova, M.Markova, CNN modeling of nano-structures, IEEE Proc., ECCTD, 2015, DOI: 10.1109/ECCTD.2015.7300116
9. A.Slavova, M.Markova, CNN modeling of nano-inclusions, PLISKA Studia Mathematica 25, 183-192, 2015.
10. Й. Стойнов, “Поведение на функционално подредени магнито-електро-еластични материали под въздейсвието на външно динамично натоварване”, Сборник популярни и научни доклади, “Дни на физиката 2015”, pp. 115-124.
11. Y. Stoynov, ”2D Analysis of functionally graded MEE composite materials with cracks under SH waves”, 41th International Conference AMEE’2015, AIP Conf. Proc., 1690, 030007 , 2015.
12. Y. Stoynov, “Analytico-numerical tool for studying the influence of the inhomogeneity on the behavior of cracked magneto-electro-elastic materials”, AIP Conf. Proc., 1684, 070007 , 2015.
13. Y. Stoynov, ”The influence of inhomogeneity on the dynamic behavior of functionally graded MEEM with cracks”, Pliska Stud. Math. Bulgar., 25, 193-202, 2015.

Втори етап

1. T. Rangelov, P. Dineva, Dynamic behaviour of a crack at macro- and nano- scale in anisotropic plane by BIEM, Pliska Stud. Math. Bulgar., 26, 2016, 177-186.
2. P. Dineva, T. Rangelov . Wave scattering by cracks at macro- and nano- scale in anisotropic plane by BIEM. Journal of Theoretical and Applied Mechanics, 46, 4, 2016, 19-35.
3. G. Manolis, P. Dineva, T. Rangelov, F. Wuttke, Seismic wave propagation in non-homogeneous elastic media by boundary elements, Solid Mechanics and its Applications, volume 240, Springer International Publishing, Switzerland 2017. ISBN: 978-3-319-45205-0.
4. A. Fabricant, N. Kutev, T. Rangelov, Sharp Hardy inequalities in star--shaped domains with double singular kernels, Mediterranean Journal of Mathematics, 2017, 14:21, DOI:10.1007/s00009-016-0831-4.
5. T. Rangelov, P. Dineva, Dynamic fracture behavior of a nanocrack in a piezoelectric plane, Zeitschrift für Angewandte Mathematik und Mechanik, 2017, DOI:10.1002/zamm.201700072, 1-13.
6. E. Lytsin, A. Slavova, Control of chaotic behavior of integro-differential CNN model arising in piezoelectric material with nano-heterogeneities, Pliska Stud. Math. Bulgar., 26, 2016, 143-154.
7. A. Slavova, R. Tetzlaff, Dynamics of hysteresis CNN with memristor synapses, Pliska Stud. Math. Bulgar., 26, 2016, 203-214.
8. A. Slavova, G. Bobeva, Local activity in CNN with dynamic memory synapses, Comp. Rend. Acad. Bulg. Sci, 69:11, 2016.
9. E. Litsyn, A. Slavova, Dynamic behavior of integro-differential boundary value problem via Cellular Nanoscale Network approach, Comp. Rend. Acad. Bulg. Sci, 70:6, 2017 .
10. Parvanova, S., Vasielv, G., Dineva, P. (2016), “Elastodynamic analysis of anisotropic elastic solid with multiple nanocavities“, European Journal of Computational Mechanics 25 (1-2), 129-146, DOI: 10.1080/17797179.2016.1181040
11. Y. Stoynov, A new approach to improve the numerical procedure for 2D anti-plane crack problems in functionally graded magneto-electro-elastic materials, Pliska Stud. Math. Bulgar., 26, 2016, 215-224.
12. Y. Stoynov, 2D crack problems in functionally graded magneto-electro-elastic materials, AIP Conf. Proc., 1789, 020024 (2016), doi: 10.1063/1.4968445
13. S. Parvanova, G. Vasilev, P. S. Dineva (2017) Elastic wave scattering and stress concentration in a finite anisotropic solid with nano-cavities. Archive of Applied Mechanics DOI 10.1007/s00419-017-1303-4.
14. A.Slavova, P.Zecca, Modelling Natural Phenomena via Cellular Nonlinear Networks, Cambridge Scholar Publishing, 2017, 214 p.
15. A.Slavova, V.Ignatov, Dynamics of CNN model of piezoelectric solids with nano-heterogeneities, IEEE Proc., ECCTD 2017, DOI: 10.1109/ECCTD.2017.8093325, IF
16. A.Slavova, G.Bobeva, Determination of edge of chaos in hysteresis CNN model with memristor synapses, IEEE Proc., ECCTD 2017, DOI:10.1109/ECCTD.2017.8093294, IF
17. Nikolova G., Ivanova J., Wuttke F., Dineva P. (2017) Dynamic interface behaviour of a bi-material poroelastic cracked plate. Archive of Applied Mechanics 87(7): 1199–1211, DOI 10.1007/s00419-017-1241-1
18. M. Marinov, T. Rangelov, P. Dineva. (2018) Dynamic fracture of a nano-crack in finite exponentially inhomogeneous piezoelectric solid. Pliska Stud. Math. Bulgar. 29: 69-80