| The Ornstein-Uhlenbeck process as a model for neuronal activity: I. Mean and variance of the firing time LM Ricciardi, L Sacerdote Biological cybernetics 35 (1), 1-9, 1979 | 313 | 1979 |
| A mathematical model for the atomic clock error L Galleani, L Sacerdote, P Tavella, C Zucca Metrologia 40 (3), S257, 2003 | 139 | 2003 |
| Stochastic integrate and fire models: a review on mathematical methods and their applications L Sacerdote, MT Giraudo Stochastic biomathematical models: with applications to neuronal modeling …, 2013 | 126 | 2013 |
| Exponential trends of Ornstein–Uhlenbeck first-passage-time densities AG Nobile, LM Ricciardi, L Sacerdote Journal of Applied Probability 22 (2), 360-369, 1985 | 121 | 1985 |
| On the comparison of Feller and Ornstein-Uhlenbeck models for neural activity P Lánský, L Sacerdote, F Tomassetti Biological cybernetics 73 (5), 457-465, 1995 | 97 | 1995 |
| On an integral equation for first-passage-time probability densities LM Ricciardi, L Sacerdote, S Sato Journal of Applied Probability 21 (2), 302-314, 1984 | 97 | 1984 |
| The Ornstein–Uhlenbeck neuronal model with signal-dependent noise P Lánský, L Sacerdote Physics Letters A 285 (3-4), 132-140, 2001 | 85 | 2001 |
| Some remarks on the Rayleigh process V Giorno, AG Nobile, LM Ricciardi, L Sacerdote Journal of Applied Probability 23 (2), 398-408, 1986 | 75 | 1986 |
| A Monte Carlo method for the simulation of first passage times of diffusion processes MT Giraudo, L Sacerdote, C Zucca Methodology and computing in applied probability 3, 215-231, 2001 | 74 | 2001 |
| Exponential trends of first-passage-time densities for a class of diffusion processes with steady-state distribution AG Nobile, LM Ricciardi, L Sacerdote Journal of applied probability 22 (3), 611-618, 1985 | 64 | 1985 |
| An improved technique for the simulation of first passage times for diffusion processes MT Giraudo, L Sacerdote Communications in Statistics-Simulation and Computation 28 (4), 1135-1163, 1999 | 62 | 1999 |
| On the probability densities of an Ornstein–Uhlenbeck process with a reflecting boundary LM Ricciardi, L Sacerdote Journal of Applied Probability 24 (2), 355-369, 1987 | 56 | 1987 |
| On the inverse first-passage-time problem for a Wiener process C Zucca, L Sacerdote The Annals of Applied Probability, 1319-1346, 2009 | 51 | 2009 |
| On Gompertz growth model and related difference equations AG Nobile, LM Ricciardi, L Sacerdote Biological Cybernetics 42, 221-229, 1982 | 49 | 1982 |
| Mean instantaneous firing frequency is always higher than the firing rate P Lánský, R Rodriguez, L Sacerdote Neural computation 16 (3), 477-489, 2004 | 47 | 2004 |
| Diffusion approximation and first passage time problem for a model neuron. II. Outline of a computation method LM Ricciardi, L Sacerdote, S Sato Mathematical Biosciences 64 (1), 29-44, 1983 | 46 | 1983 |
| First passage time problems and some related computational methods L Favella, MT Reineri, LM Ricciardi, L Sacerdote Cybernetics and System 13 (2), 95-128, 1982 | 42 | 1982 |
| Jump-diffusion processes as models for neuronal activity MT Giraudo, L Sacerdote Biosystems 40 (1-2), 75-82, 1997 | 41 | 1997 |
| On evaluations and asymptotic approximations of first-passage-time probabilities L Sacerdote, F Tomassetti Advances in applied probability 28 (1), 270-284, 1996 | 41 | 1996 |
| Mean variance and skewness of the first passage time for the Ornstein-Uhlenbeck process G Cerbone, LM Ricciardi, L Sacerdote Cybernetics and System 12 (4), 395-429, 1981 | 37 | 1981 |
