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Virginia Giorno

Showing results (1-10 of 10) with videos related to

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Mathematical Biosciences and Engineering : MBE|November 17, 2019
Inference on the effect of non homogeneous inputs in Ornstein-Uhlenbeck neuronal modelingGiuseppina Albano, Virginia Giorno
Mathematical Biosciences and Engineering : MBE|November 20, 2013
On the return process with refractoriness for a non-homogeneous Ornstein-Uhlenbeck neuronal modelVirginia Giorno, Serena Spina
Mathematical Biosciences and Engineering : MBE|September 7, 2023
Exact solutions and asymptotic behaviors for the reflected Wiener, Ornstein-Uhlenbeck and Feller diffusion processesVirginia Giorno, Amelia G Nobile
Mathematical Biosciences and Engineering : MBE|November 1, 2024
Inference of a Susceptible-Infectious stochastic modelGiuseppina Albano, Virginia Giorno, Francisco Torres-Ruiz
Bulletin of Mathematical Biology|October 26, 2014
A stochastic model of cancer growth subject to an intermittent treatment with combined effects: reduction in tumor size and rise in growth rateSerena Spina, Virginia Giorno, Patricia Román-Román, et al.
Mathematical Biosciences|January 26, 2013
On the effect of a therapy able to modify both the growth rates in a Gompertz stochastic modelGiuseppina Albano, Virginia Giorno, Patricia Román-Román, et al.
Mathematical Biosciences|December 7, 2011
On the therapy effect for a stochastic growth Gompertz-type modelGiuseppina Albano, Virginia Giorno, Patricia Román-Román, et al.
Journal of Theoretical Biology|February 8, 2011
Inferring the effect of therapy on tumors showing stochastic Gompertzian growthGiuseppina Albano, Virginia Giorno, Patricia Román-Román, et al.
Bio Systems|January 9, 2007
A Wiener-type neuronal model in the presence of exponential refractorinessGiuseppina Albano, Virginia Giorno, Amelia G Nobile, et al.
Journal of Theoretical Biology|September 23, 2014
Estimating and determining the effect of a therapy on tumor dynamics by means of a modified Gompertz diffusion processGiuseppina Albano, Virginia Giorno, Patricia Román-Román, et al.
Pageof 1

Showing results (1-10 of 10) with videos related to

Sort By:
Pageof 1
Mathematical Biosciences and Engineering : MBE|November 17, 2019
Inference on the effect of non homogeneous inputs in Ornstein-Uhlenbeck neuronal modelingGiuseppina Albano, Virginia Giorno
Mathematical Biosciences and Engineering : MBE|November 20, 2013
On the return process with refractoriness for a non-homogeneous Ornstein-Uhlenbeck neuronal modelVirginia Giorno, Serena Spina
Mathematical Biosciences and Engineering : MBE|September 7, 2023
Exact solutions and asymptotic behaviors for the reflected Wiener, Ornstein-Uhlenbeck and Feller diffusion processesVirginia Giorno, Amelia G Nobile
Mathematical Biosciences and Engineering : MBE|November 1, 2024
Inference of a Susceptible-Infectious stochastic modelGiuseppina Albano, Virginia Giorno, Francisco Torres-Ruiz
Bulletin of Mathematical Biology|October 26, 2014
A stochastic model of cancer growth subject to an intermittent treatment with combined effects: reduction in tumor size and rise in growth rateSerena Spina, Virginia Giorno, Patricia Román-Román, et al.
Mathematical Biosciences|January 26, 2013
On the effect of a therapy able to modify both the growth rates in a Gompertz stochastic modelGiuseppina Albano, Virginia Giorno, Patricia Román-Román, et al.
Mathematical Biosciences|December 7, 2011
On the therapy effect for a stochastic growth Gompertz-type modelGiuseppina Albano, Virginia Giorno, Patricia Román-Román, et al.
Journal of Theoretical Biology|February 8, 2011
Inferring the effect of therapy on tumors showing stochastic Gompertzian growthGiuseppina Albano, Virginia Giorno, Patricia Román-Román, et al.
Bio Systems|January 9, 2007
A Wiener-type neuronal model in the presence of exponential refractorinessGiuseppina Albano, Virginia Giorno, Amelia G Nobile, et al.
Journal of Theoretical Biology|September 23, 2014
Estimating and determining the effect of a therapy on tumor dynamics by means of a modified Gompertz diffusion processGiuseppina Albano, Virginia Giorno, Patricia Román-Román, et al.
Pageof 1