| Operator theoretic aspects of ergodic theory T Eisner, B Farkas, M Haase, R Nagel Springer, 2015 | 467 | 2015 |
| On Fuglede's conjecture and the existence of universal spectra B Farkas, M Matolcsi, P Móra Journal of Fourier Analysis and Applications 12 (5), 483-494, 2006 | 174 | 2006 |
| Variations on Barbălat's lemma B Farkas, SA Wegner The American Mathematical Monthly 123 (8), 825-830, 2016 | 110 | 2016 |
| Tiles with no spectra in dimension 4 B Farkas, SG Revesz Mathematica scandinavica 98 (1), 44, 2006 | 91 | 2006 |
| Perturbations of bi-continuous semigroups B Farkas Studia Mathematica 161, 147-161, 2004 | 57 | 2004 |
| Perturbations of bi-continuous semigroups B Farkas Eötvös Loránd University, Budapest, 2003 | 57 | 2003 |
| Transfinite diameter, Chebyshev constant and energy on locally compact spaces B Farkas, B Nagy Potential Analysis 28 (3), 241-260, 2008 | 52* | 2008 |
| Operator splitting for non-autonomous evolution equations A Bátkai, P Csomós, B Farkas, G Nickel Journal of Functional Analysis 260 (7), 2163-2190, 2011 | 44 | 2011 |
| Perturbations of Bi-continuous Semigroups with Applications to Transition Semigroups on C [sub b](H). B Farkas, R Nagel Semigroup Forum 68 (1), 2004 | 40 | 2004 |
| Maximal regularity for Kolmogorov operators in L2 spaces with respect to invariant measures B Farkas, A Lunardi Journal de mathématiques pures et appliquées 86 (4), 310-321, 2006 | 39 | 2006 |
| Potential theoretic approach to rendezvous numbers B Farkas, SG Révész Monatshefte für Mathematik 148 (4), 309-331, 2006 | 34 | 2006 |
| Intermediate and extrapolated spaces for bi-continuous operator semigroups C Budde, B Farkas Journal of Evolution Equations 19 (2), 321-359, 2019 | 33 | 2019 |
| Weakly and almost weakly stable C0-semigroups T Eisner, B Farkas, R Nagel, A Sereny International Journal of Dynamical Systems and Differential Equations 1 (1 …, 2007 | 32 | 2007 |
| Adjoint bi-continuous semigroups and semigroups on the space of measures B Farkas Arxiv preprint arXiv:0805.4280, 2008 | 26* | 2008 |
| On a class of hypoelliptic operators with unbounded coefficients in ${\matbb R}^ N$ B Farkas, L Lorenzi arXiv preprint arXiv:0803.0509, 2008 | 22 | 2008 |
| Operator splitting for nonautonomous delay equations A Bátkai, P Csomós, B Farkas Computers & Mathematics with Applications 65 (3), 315-324, 2013 | 18 | 2013 |
| Operator semigroups for numerical analysis B Farkas, P Csomós, A Ostermann | 18 | 2011 |
| Perturbation for a class of transition semigroups on the Hölder space Cb, locθ (H) A Es-Sarhir, B Farkas Journal of mathematical analysis and applications 315 (2), 666-685, 2006 | 16 | 2006 |
| Operator splitting with spatial-temporal discretization A Bátkai, P Csomós, B Farkas, G Nickel Spectral Theory, Mathematical System Theory, Evolution Equations …, 2012 | 15 | 2012 |
| A potential theoretic minimax problem on the torus B Farkas, B Nagy, SG Révész arXiv preprint arXiv:1512.09169, 2015 | 14* | 2015 |
Revesz SzilardProfessor of Mathematics, A. Rényi Institute of the Hungarian AcademyVerified email at renyi.mta.hu
