| Exponential stability of linear delay impulsive differential equations A Anokhin, L Berezansky, E Braverman Journal of mathematical analysis and applications 193 (3), 923-941, 1995 | 163 | 1995 |
| Nicholson’s blowflies differential equations revisited: main results and open problems L Berezansky, E Braverman, L Idels Applied Mathematical Modelling 34 (6), 1405-1417, 2010 | 160 | 2010 |
| Nonoscillation theory of functional differential equations with applications RP Agarwal, L Berezansky, E Braverman, A Domoshnitsky Springer Science & Business Media, 2012 | 146 | 2012 |
| On impulsive Beverton-Holt difference equations and their applications L Berezansky, E Braverman Journal of Difference Equations and Applications 10 (9), 851-868, 2004 | 76 | 2004 |
| Oscillation of a linear delay impulsive differential equation L Berezansky, E Braverman arXiv preprint funct-an/9502002, 1995 | 74 | 1995 |
| On stability of some linear and nonlinear delay differential equations L Berezansky, E Braverman Journal of Mathematical Analysis and Applications 314 (2), 391-411, 2006 | 63 | 2006 |
| On exponential dichotomy, Bohl–Perron type theorems and stability of difference equations L Berezansky, E Braverman Journal of Mathematical Analysis and Applications 304 (2), 511-530, 2005 | 60 | 2005 |
| On oscillation of a second order impulsive linear delay differential equation L Berezansky, E Braverman Journal of Mathematical Analysis and Applications 233 (1), 276-300, 1999 | 57 | 1999 |
| On existence of positive solutions for linear difference equations with several delays L Berezansky, E Braverman Advances in Dynamical Systems and Applications 1 (1), 29-47, 2006 | 55 | 2006 |
| On oscillation of differential and difference equations with non-monotone delays E Braverman, B Karpuz Applied Mathematics and Computation 218 (7), 3880-3887, 2011 | 52 | 2011 |
| A fast 3D Poisson solver of arbitrary order accuracy E Braverman, M Israeli, A Averbuch, L Vozovoi Journal of Computational Physics 144 (1), 109-136, 1998 | 50 | 1998 |
| Sufficient conditions for the global stability of nonautonomous higher order difference equations L Berezansky, E Braverman, E Liz Journal of Difference Equations and Applications 11 (9), 785-798, 2005 | 48 | 2005 |
| Asymptotic behavior of equilibrium point for a class of nonlinear difference equation C Wang, F Gong, S Wang, L Li, Q Shi Advances in Difference Equations 2009 (1), 214309, 2009 | 46 | 2009 |
| Linearized oscillation theory for a nonlinear delay impulsive equation L Berezansky, E Braverman Journal of Computational and Applied Mathematics 161 (2), 477-495, 2003 | 40 | 2003 |
| On exponential stability of a linear delay differential equation with an oscillating coefficient L Berezansky, E Braverman Applied Mathematics Letters 22 (12), 1833-1837, 2009 | 39 | 2009 |
| New global exponential stability criteria for nonlinear delay differential systems with applications to BAM neural networks L Berezansky, E Braverman, L Idels Applied Mathematics and Computation 243, 899-910, 2014 | 38 | 2014 |
| Continuous versus pulse harvesting for population models in constant and variable environment E Braverman, R Mamdani Journal of Mathematical Biology 57 (3), 413-434, 2008 | 38 | 2008 |
| On non-oscillation of a scalar delay differential equation L Berezansky, E Braverman Dynamic Systems and Applications 6, 567-580, 1997 | 34 | 1997 |
| Stability of linear delay impulsive differential equations A Anokhin, L Berezansky, E Braverman Dynamic systems and applications 4, 173-188, 1995 | 33 | 1995 |
| Stability of the second order delay differential equations with a damping term L Berezansky, E Braverman, A Domoshnitsky Differential equations and dynamical systems 16 (3), 185-205, 2008 | 32 | 2008 |
Leonid BerezanskyProfessor of Ben Gurion University of the NegevVerified email at math.bgu.ac.il