| Quasi-phi-functions and optimal packing of ellipses Y Stoyan, A Pankratov, T Romanova Journal of Global Optimization 65, 283-307, 2016 | 132 | 2016 |
| Packing of concave polyhedra with continuous rotations using nonlinear optimisation T Romanova, J Bennell, Y Stoyan, A Pankratov European Journal of Operational Research 268 (1), 37-53, 2018 | 98 | 2018 |
| Optimized object packings using quasi-phi-functions Y Stoyan, T Romanova, A Pankratov, A Chugay Optimized packings with applications, 265-293, 2015 | 84 | 2015 |
| Cutting and packing problems for irregular objects with continuous rotations: mathematical modelling and non-linear optimization Y Stoyan, A Pankratov, T Romanova Journal of the Operational Research Society 67 (5), 786-800, 2016 | 81 | 2016 |
| Phi‐Functions for 2D Objects Formed by Line Segments and Circular Arcs N Chernov, Y Stoyan, T Romanova, A Pankratov Advances in Operations Research 2012 (1), 346358, 2012 | 74 | 2012 |
| Optimal layout of ellipses and its application for additive manufacturing T Romanova, Y Stoyan, A Pankratov, I Litvinchev, K Avramov, ... International Journal of Production Research 59 (2), 560-575, 2021 | 64 | 2021 |
| Packing of convex polytopes into a parallelepiped YG Stoyan, NI Gil, G Scheithauer, A Pankratov, I Magdalina Optimization 54 (2), 215-235, 2005 | 59 | 2005 |
| Placement problems for irregular objects: Mathematical modeling, optimization and applications Y Stoyan, A Pankratov, T Romanova Optimization Methods and Applications: In Honor of Ivan V. Sergienko's 80th …, 2017 | 56 | 2017 |
| Optimal clustering of a pair of irregular objects J Bennell, G Scheithauer, Y Stoyan, T Romanova, A Pankratov Journal of Global Optimization 61, 497-524, 2015 | 51 | 2015 |
| Packing ellipsoids in an optimized cylinder T Romanova, I Litvinchev, A Pankratov European Journal of Operational Research 285 (2), 429-443, 2020 | 50 | 2020 |
| Optimized filling of a given cuboid with spherical powders for additive manufacturing Z Duriagina, I Lemishka, I Litvinchev, JA Marmolejo, A Pankratov, ... Journal of the Operations Research Society of China 9 (4), 853-868, 2021 | 49 | 2021 |
| Packing ellipses in an optimized rectangular container A Pankratov, T Romanova, I Litvinchev Wireless Networks 26 (7), 4869-4879, 2020 | 47 | 2020 |
| Optimized packings in space engineering applications: Part I Y Stoyan, A Pankratov, T Romanova, G Fasano, JD Pintér, YE Stoian, ... Modeling and Optimization in Space Engineering: State of the Art and New …, 2019 | 45 | 2019 |
| Decomposition algorithm for irregular placement problems T Romanova, Y Stoyan, A Pankratov, I Litvinchev, JA Marmolejo International Conference on Intelligent Computing & Optimization, 214-221, 2019 | 40 | 2019 |
| Sparsest packing of two-dimensional objects T Romanova, A Pankratov, I Litvinchev, S Plankovskyy, Y Tsegelnyk, ... International Journal of Production Research 59 (13), 3900-3915, 2021 | 35 | 2021 |
| Sparsest balanced packing of irregular 3D objects in a cylindrical container T Romanova, Y Stoyan, A Pankratov, I Litvinchev, S Plankovskyy, ... European Journal of Operational Research 291 (1), 84-100, 2021 | 33 | 2021 |
| Packing ellipses in an optimized convex polygon A Pankratov, T Romanova, I Litvinchev Journal of Global Optimization 75, 495-522, 2019 | 33 | 2019 |
| Packing n-dimensional parallelepipeds with the feasibility of changing their orthogonal orientation in an n-dimensional parallelepiped IV Grebennik, AV Pankratov, AM Chugay, AV Baranov Cybernetics and Systems Analysis 46, 793-802, 2010 | 31 | 2010 |
| Balance layout problems: mathematical modeling and nonlinear optimization Y Stoyan, T Romanova, A Pankratov, A Kovalenko, P Stetsyuk Space Engineering: Modeling and Optimization with Case Studies, 369-400, 2016 | 30 | 2016 |
| Effect of A-Site Nonstoichiometry on Defect Chemistry and Electrical Conductivity of Undoped and Y-Doped SrZrO3 L Dunyushkina, A Khaliullina, A Meshcherskikh, A Pankratov, D Osinkin Materials 12 (8), 1258, 2019 | 28 | 2019 |
Тетяна Романова, Татьяна Романов...Институт проблем машиностроения НАН УкраиныAdresse e-mail validée de kharkov.ua
