| Another thin-film limit of micromagnetics RV Kohn, VV Slastikov Archive for rational mechanics and analysis 178, 227-245, 2005 | 140 | 2005 |
| Critical points of the Onsager functional on a sphere I Fatkullin, V Slastikov Nonlinearity 18 (6), 2565, 2005 | 101 | 2005 |
| Stability of the melting hedgehog in the Landau–de Gennes theory of nematic liquid crystals R Ignat, L Nguyen, V Slastikov, A Zarnescu Archive for Rational Mechanics and Analysis 215, 633-673, 2015 | 76 | 2015 |
| Reduced models for ferromagnetic nanowires VV Slastikov, C Sonnenberg IMA Journal of applied Mathematics 77 (2), 220-235, 2012 | 66 | 2012 |
| Effective dynamics for ferromagnetic thin films: a rigorous justification RV Kohn, VV Slastikov Proceedings of the Royal Society A: Mathematical, Physical and Engineering …, 2005 | 66 | 2005 |
| Surfactants in foam stability: A phase-field model I Fonseca, M Morini, V Slastikov Archive for rational mechanics and analysis 183, 411-456, 2007 | 64 | 2007 |
| Magnetization in narrow ribbons: curvature effects Y Gaididei, A Goussev, VP Kravchuk, OV Pylypovskyi, JM Robbins, ... Journal of Physics A: Mathematical and Theoretical 50 (38), 385401, 2017 | 51 | 2017 |
| Half-Integer Point Defects in the Q-Tensor Theory of Nematic Liquid Crystals G Di Fratta, JM Robbins, V Slastikov, A Zarnescu Journal of Nonlinear Science 26, 121-140, 2016 | 49* | 2016 |
| Variational principles of micromagnetics revisited G Di Fratta, CB Muratov, FN Rybakov, VV Slastikov SIAM Journal on Mathematical Analysis 52 (4), 3580-3599, 2020 | 46 | 2020 |
| Instability of point defects in a two-dimensional nematic liquid crystal model R Ignat, L Nguyen, V Slastikov, A Zarnescu Annales de l'Institut Henri Poincaré C, Analyse non linéaire 33 (4), 1131-1152, 2016 | 44 | 2016 |
| Uniqueness Results for an ODE Related to a Generalized Ginzburg--Landau Model for Liquid Crystals R Ignat, L Nguyen, V Slastikov, A Zarnescu SIAM Journal on Mathematical Analysis 46 (5), 3390-3425, 2014 | 42 | 2014 |
| Stability of point defects of degree in a two-dimensional nematic liquid crystal model R Ignat, L Nguyen, V Slastikov, A Zarnescu Calculus of Variations and Partial Differential Equations 55, 1-33, 2016 | 39 | 2016 |
| Micromagnetics of thin shells V Slastikov Mathematical Models and Methods in Applied Sciences 15 (10), 1469-1487, 2005 | 39 | 2005 |
| Domain structure of ultrathin ferromagnetic elements in the presence of Dzyaloshinskii–Moriya interaction CB Muratov, VV Slastikov Proceedings of the Royal Society A: Mathematical, Physical and Engineering …, 2017 | 38 | 2017 |
| A note on the Onsager model of nematic phase transitions I Fatkullin, V Slastikov | 37 | 2005 |
| Theory of the Dzyaloshinskii domain-wall tilt in ferromagnetic nanostrips CB Muratov, VV Slastikov, AG Kolesnikov, OA Tretiakov Physical Review B 96 (13), 134417, 2017 | 36 | 2017 |
| Domain wall motion in magnetic nanowires: an asymptotic approach A Goussev, RG Lund, JM Robbins, V Slastikov, C Sonnenberg Proceedings of the Royal Society A: Mathematical, Physical and Engineering …, 2013 | 35 | 2013 |
| Domain-wall motion in ferromagnetic nanowires driven by arbitrary time-dependent fields: an exact result A Goussev, JM Robbins, V Slastikov Physical review letters 104 (14), 147202, 2010 | 35 | 2010 |
| Engineering curvature-induced anisotropy in thin ferromagnetic films OA Tretiakov, M Morini, S Vasylkevych, V Slastikov Physical review letters 119 (7), 077203, 2017 | 32 | 2017 |
| Liquid crystal defects in the Landau–de Gennes theory in two dimensions—beyond the one-constant approximation G Kitavtsev, JM Robbins, V Slastikov, A Zarnescu Mathematical Models and Methods in Applied Sciences 26 (14), 2769-2808, 2016 | 27 | 2016 |
Arghir Dani ZarnescuBCAM, Basque Center for Applied Mathematics and "Simion Stoilow" Institute of the Romanian AcademyVerified email at bcamath.org
