activity
20192025
most citedInitial and Boundary Value Problems for the Caputo Fractional Self-Adjoint Difference Equations

6 citations · 9 across the 3 of their papers we have counts for

collaborators

6 papers

math.DS2025

Polynomial decay of correlations of pseudo-Anosov diffeomorphisms

Dominic Veconi

We give a construction of a smooth realization of a pseudo-Anosov diffeomorphism of a Riemannian surface, and show that it admits a unique SRB measure with polynomial decay of corr…

math.DS2025

Finite Time Hyperbolic Coordinates

Stefano Luzzatto, Dominic Veconi, Khadim War

We define finite-time hyperbolic coordinates, describe their geometry, and prove various results on both their convergence as the time scale increases, and on their variation in th…

math.DS2021

SRB measures of singular hyperbolic attractors

Dominic Veconi

It is known that nonuniformly hyperbolic maps admitting singularities have at most countably many ergodic Sinai-Ruelle-Bowen (SRB) measures. These maps include the Belykh attractor…

math.CA2020★ 6 cited

Initial and Boundary Value Problems for the Caputo Fractional Self-Adjoint Difference Equations

Kevin Ahrendt, Lydia DeWolf, Liam Mazurowski +3

In this paper we develop the theory of initial and boundary value problems for the self-adjoint nabla fractional difference equation containing a Caputo fractional nabla difference…

math.DS2019

Thermodynamics of smooth models of pseudo-Anosov homeomorphisms

Dominic Veconi

We develop a thermodynamic formalism for a smooth realization of pseudo-Anosov surface homeomorphisms. In this realization, the singularities of the pseudo-Anosov map are assumed t…

math.DS2019★ 3 cited

Equilibrium states of almost Anosov diffeomorphisms

Dominic Veconi

We develop a thermodynamic formalism for a class of diffeomorphisms of a torus that are "almost-Anosov". In particular, we use a Young tower construction to prove the existence and…