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20182023
most citedA simple SIR model with a large set of asymptomatic infectives

94 citations

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6 papers · 1 filter

math-ph2023★ 4 cited

Integrable Ito equations and properties of the associated Fokker-Planck equations

Giuseppe Gaeta, Miguel Angel Rodriguez

In a recent paper we have classified scalar Ito equations which admits a standard symmetry; these are also directly integrable by the Kozlov substitution. In the present work, we c…

math-ph2022★ 1 cited

Integrable Ito equations with multiple noises

Giuseppe Gaeta, Miguel Angel Rodriguez

The classification of scalar Ito equations with a single noise source which admit a so called standard symmetry and hence are -- by the Kozlov construction -- integrable is by now…

math-ph2022★ 3 cited

Symmetry classification of scalar autonomous Ito stochastic differential equations with simple noise

Giuseppe Gaeta, Miguel Angel Rodriguez

It is known that knowledge of a symmetry of a scalar Ito stochastic differential equations leads, thanks to the Kozlov substitution, to its integration. In the present paper we pro…

math-ph2021

Asymptotic symmetry and asymptotic solutions to Ito stochastic differential equations

Giuseppe Gaeta, Roman Kozlov, Francesco Spadaro

We consider several aspects of conjugating symmetry methods, including the method of invariants, with an asymptotic approach. In particular we consider how to extend to the stochas…

math-ph2020★ 1 cited

On the Geometry of Twisted Symmetries: Gauging and Coverings

D. Catalano Ferraioli, G. Gaeta

We consider the theory of \emph{twisted symmetries} of differential equations, in particular and -symmetries, and discuss their geometrical content. We focus on their interp…

math-ph2019★ 7 cited

Integration of the stochastic logistic equation via symmetry analysis

Giuseppe Gaeta

We apply the recently developed theory of symmetry of stochastic differential equations to a stochastic version of the logistic equation, obtaining an explicit integration, i.e. an…