Virginia Giorno

Commun. Nonlinear Sci. Numer. Simul., November, 2023

On a time-inhomogeneous diffusion process with discontinuous drift.

[BibT_eX]

[DOI]

Appl. Math. Comput., August, 2023

2022

Study of a general growth model.

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[DOI]

Commun. Nonlinear Sci. Numer. Simul., 2022

On some integral equations for the evaluation of first-passage-time densities of time-inhomogeneous birth-death processes.

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[DOI]

Appl. Math. Comput., 2022

2020

Inferring time non-homogeneous Ornstein Uhlenbeck type stochastic process.

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[DOI]

Comput. Stat. Data Anal., 2020

On a class of birth-death processes with time-varying intensity functions.

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[DOI]

Appl. Math. Comput., 2020

2019

Some Remarks on the Prendiville Model in the Presence of Jumps.

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[DOI]

Proceedings of the Computer Aided Systems Theory - EUROCAST 2019, 2019

Continuous-Time Birth-Death Chains Generate by the Composition Method.

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[DOI]

Proceedings of the Computer Aided Systems Theory - EUROCAST 2019, 2019

2017

Estimating a non-homogeneous Gompertz process with jumps as model of tumor dynamics.

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[DOI]

Comput. Stat. Data Anal., 2017

A Note on Diffusion Processes with Jumps.

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[DOI]

Proceedings of the Computer Aided Systems Theory - EUROCAST 2017, 2017

A Random Tandem Network with Queues Modeled as Birth-Death Processes.

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[DOI]

Proceedings of the Computer Aided Systems Theory - EUROCAST 2017, 2017

On a Non-homogeneous Gompertz-Type Diffusion Process: Inference and First Passage Time.

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[DOI]

Proceedings of the Computer Aided Systems Theory - EUROCAST 2017, 2017

2016

Constructing transient birth-death processes by means of suitable transformations.

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[DOI]

Antonio Di Crescenzo

Appl. Math. Comput., 2016

2015

A Cancer Dynamics Model for an Intermittent Treatment Involving Reduction of Tumor Size and Rise of Growth Rate.

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[DOI]

Proceedings of the Computer Aided Systems Theory - EUROCAST 2015, 2015

2014

On some time non-homogeneous queueing systems with catastrophes.

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[DOI]

Appl. Math. Comput., 2014

2013

A Stochastic Gompertz Model with Jumps for an Intermittent Treatment in Cancer Growth.

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[DOI]

Proceedings of the Computer Aided Systems Theory - EUROCAST 2013, 2013

On a Bilateral Linear Birth and Death Process in the Presence of Catastrophes.

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[DOI]

Proceedings of the Computer Aided Systems Theory - EUROCAST 2013, 2013

2012

Inference on a stochastic two-compartment model in tumor growth.

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[DOI]

Comput. Stat. Data Anal., 2012

On the reflected Ornstein-Uhlenbeck process with catastrophes.

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[DOI]

Roberta di Cesare

Appl. Math. Comput., 2012

2011

On the Construction of Densities for Time Non-homogeneous Diffusion Processes.

[BibT_eX]

[DOI]

Proceedings of the Computer Aided Systems Theory - EUROCAST 2011, 2011

2009

Diffusion Processes Subject to Catastrophes.

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[DOI]

Roberta di Cesare

Proceedings of the Computer Aided Systems Theory, 2009

On the First Exit Time Problem for a Gompertz-Type Tumor Growth.

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[DOI]

Proceedings of the Computer Aided Systems Theory, 2009

2007

A Wiener-type neuronal model in the presence of exponential refractoriness.

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[DOI]

Biosyst., 2007

A Prey-Predator Model for Immune Response and Drug Resistance in Tumor Growth.

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[DOI]

C. Saturnino

Proceedings of the Computer Aided Systems Theory, 2007

2005

On the Moments of Firing Numbers in Diffusion Neuronal Models with Refractoriness.

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[DOI]

Proceedings of the Mechanisms, 2005

A Wiener Neuronal Model with Refractoriness.

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[DOI]

Proceedings of the Computer Aided Systems Theory, 2005

Upcrossing First Passage Times for Correlated Gaussian Processes.

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[DOI]

Enrica Pirozzi

Proceedings of the Computer Aided Systems Theory, 2005

2003

On the M/M/1 Queue with Catastrophes and Its Continuous Approximation.

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[DOI]

Queueing Syst. Theory Appl., 2003

Modeling Neuronal Firing in the Presence of Refractoriness.

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[DOI]

Proceedings of the Artificial Neural Nets Problem Solving Methods, 2003

Towards Some Computational Problems Arising in Biological Modeling.

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[DOI]

Proceedings of the Computer Aided Systems Theory, 2003

1993

On Some Algorithmic and Computational Problems for Neuronal Diffusion Models.

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[DOI]