| Positive definite and definitizable functions Z Sasvári (No Title), 1994 | 197 | 1994 |
| Multivariate characteristic and correlation functions Z Sasvári Walter de Gruyter, 2013 | 109 | 2013 |
| Characteristic functions and moment sequences: positive definiteness in probability TM Bisgaard, Z Sasvári Nova Publishers, 2000 | 93 | 2000 |
| Analogies and correspondences between variograms and covariance functions T Gneiting, Z Sasvári, M Schlather Advances in Applied Probability 33 (3), 617-630, 2001 | 86 | 2001 |
| Magnetic vortex observation in FeCo nanowires by quantitative magnetic force microscopy S Vock, C Hengst, M Wolf, K Tschulik, M Uhlemann, Z Sasvári, D Makarov, ... Applied Physics Letters 105 (17), 2014 | 61 | 2014 |
| The characterization problem for isotropic covariance functions T Gneiting, Z Sasvári Mathematical Geology 31, 105-111, 1999 | 48 | 1999 |
| On potentially negative space time covariances obtained as sum of products of marginal ones P Gregori, E Porcu, J Mateu, Z Sasvári Annals of the Institute of Statistical Mathematics 60 (4), 865-882, 2008 | 45 | 2008 |
| Inequalities for binomial coefficients Z Sasvári Journal of mathematical analysis and applications 236 (1), 223-226, 1999 | 40 | 1999 |
| Quantitative Magnetic Force Microscopy Study of the Diameter Evolution of Bubble Domains in a Multilayer S Vock, Z Sasvári, C Bran, F Rhein, U Wolff, NS Kiselev, AN Bogdanov, ... IEEE transactions on magnetics 47 (10), 2352-2355, 2011 | 28 | 2011 |
| An elementary proof of Binet's formula for the gamma function Z Sasvari The American mathematical monthly 106 (2), 156-158, 1999 | 22 | 1999 |
| Continuations of Hermitian indefinite functions and corresponding canonical systems: an example H Langer, M Langer, Z Sasvári Methods of Functional Analysis and Topology 10 (1), 39-53, 2004 | 20 | 2004 |
| The extension problem for positive definite functions. A short historical survey Z Sasvári Operator Theory and Indefinite Inner Product Spaces: Presented on the …, 2006 | 19 | 2006 |
| On the positive definiteness of certain functions T Maack, Z Sasvári Mathematische Nachrichten 186 (1), 81-99, 1997 | 16 | 1997 |
| Characterizing the distributions of the random variablesX1,X2,X3 by the distribution of (X1-X3,X2-X3) Z Sasvári Probability theory and related fields 73 (1), 43-49, 1986 | 15 | 1986 |
| The role of the inhomogeneous demagnetizing field on the reversal mechanism in nanowire arrays S Vock, C Hengst, Z Sasvári, R Schäfer, L Schultz, V Neu Journal of Physics D: Applied Physics 50 (47), 475002, 2017 | 13 | 2017 |
| Functions with a finite number of negative squares on semigroups C Berg, Z Sasvári Monatshefte für Mathematik 107, 9-34, 1989 | 13 | 1989 |
| Tight bounds for the normal distribution: 10611 Z Sasvari, H Chen The American Mathematical Monthly 106 (1), 76-76, 1999 | 12 | 1999 |
| Definisierbare funktionen auf gruppen Z Sasvári Instytut Matematyczny Polskiej Akademi Nauk (Warszawa), 1989 | 11 | 1989 |
| When does E (Xk· Yl)= E (Xk)· E (Yl) imply independence? TM Bisgaard, Z Sasvári Statistics & probability letters 76 (11), 1111-1116, 2006 | 10 | 2006 |
| On a classical theorem in the theory of Fourier integrals Z Sasvári Proceedings of the American Mathematical Society 126 (3), 711-713, 1998 | 10 | 1998 |
