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Titolo Data di pubblicazione Autore(i) File
Detecting the presence of a random drift in Brownian motion 2022 Johnson P.; Pedersen J.L.; Peskir G.; Zucca C.
Exact simulation of diffusion first exit times: algorithm acceleration 2022 Herrmann Samuel; Zucca Cristina
Exact simulation of first exit times for one-dimensional diffusion processes 2020 Herrmann, Samuel; Zucca, Cristina
Exact Simulation of the First-Passage Time of Diffusions 2019 Herrmann, S.; Zucca, C.
The Inverse First Passage time method for a two dimensional Ornstein Uhlenbeck process with neuronal application 2019 Civallero A.; Zucca C.
Detecting atomic clock frequency trends using an optimal stopping method 2016 Zucca, C.; Tavella, P.; Peskir, G.
First passage times of two-dimensional correlated processes: Analytical results for the Wiener process and a numerical method for diffusion processes 2016 Sacerdote L.; Tamborrino M.; Zucca C.
The Gamma renewal process as an output of the diffusion leaky integrate-and-fire neuronal model 2016 Lansky, Petr; Sacerdote, Laura; Zucca, Cristina
Estimation of the dynamics of frequency drift in mature ultra-stable oscillators: A study based on the in-flight performance from New Horizons 2016 Weaver, Gregory L.; Jensen, J. Robert; Zucca, Cristina; Tavella, Patrizia; Formichella, Valerio; Peskir, Goran
A mathematical model for the atomic clock error in case of jumps 2015 Zucca, C ; Tavella, P
Joint densities of first hitting times of a diffusion process through two time dependent boundaries 2014 L. SACERDOTE; O. TELVE; C. ZUCCA
Joint distribution of first exit times of a two dimensional Wiener process with jumps with application to a pair of coupled neurons 2013 Laura Sacerdote;Cristina Zucca
A first passage problem for a bivariate diffusion process: numerical solution with an application to neuroscience when the process is Gauss-Markov 2013 Benedetto E.; Sacerdote L.; Zucca C.
Detecting dependencies between spike trains of pairs ofneurons through copulas 2012 Laura Sacerdote; Massimiliano Tamborrino; Cristina Zucca
Estimation of information measures in coupled diffusion neuronal models 2011 Giraudo MT; Sacerdote L.; Sirovich R.; Zucca C.
Dependencies between spike times of a couple of neurons modeled via a two-dimensional LIF model 2010 L. Sacerdote; M. Tamborrino; C. Zucca
On the Inverse First-Passage-Time Problem for a Wiener Process 2009 Zucca C; Sacerdote L
Input Identification in the Ornstein-Uhlenbeck Neuronal Model with Signal Dependent Noise 2007 Lansky P.; Sacerdote L.; Zucca C.
Optimum signal in a diffusion leaky integrate and fire neuronal model 2007 Lansky P.; Sacerdote L.; Zucca C.
Randomness and variability of the neuronal activity described by the Ornstein-Uhlenbeck model 2007 Kostal L; Lansky P; Zucca C.
Statistical study of the Inverse First Passage Time Algorithm 2007 Sacerdote L.; Zucca C.
Multidimensional Bridges with application to the Integrated Brownian Motion 2006 R. Sirovich; C. Zucca
On the classification of experimental data modeled via a stochastic leaky integrate and fire model through boundary values 2006 Sacerdote L.; Villa A.E.P.; Zucca C.
Inverse first passage time method in the analysis of neuronal interspike intervals of neurons characterized by time varying dynamics 2005 Sacerdote L.; Zucca C.
Stochastic Bounds for the Sparre Andersen Process 2005 F. Pellerey; C. Zucca
Stochastic leaky integrate and fire neuronal model: examples of its application to neuronal coding study 2005 Sacerdote L.; Sirovich R.; Zucca C.
The Clock Model and its Relationship with the Allan and related Variances 2005 P. Tavella; C. Zucca
Stochastic processes for modeling and evaluating atomic clock behaviour 2004 G. Panfilo; P. Tavella; C. Zucca
Threshold shape corresponding to a gamma firing distribution in an Ornstein-Uhlenbeck neuronal model 2003 Sacerdote L.; Zucca C.
On the relationship between interspikes interval distribution and boundary shape in the Ornstein-Uhlenbeck neuronal model 2003 Sacerdote L.; Zucca C.
A Mathematical Model for the atomic clock error. 2003 Sacerdote L.; Galleani L.; Tavella P.; Zucca C.
A Monte Carlo Method for the Simulation of First Passage Time of Diffusion Processes. 2001 Giraudo M.T.; Sacerdote L.; Zucca C.
Mostrati risultati da 1 a 32 di 32
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