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20132022
most citedErgodic Functions That are not Almost Periodic Plus Mean Zero

1 citations · 1 across the 4 of their papers we have counts for

collaborators

5 papers

math.AP2022

On a Characterization of the Rellich-Kondrachov Theorem on Groups

Vernny Ccajma, Wladimir Neves, Jean Silva

Motivated by an eigenvalue-eigenfunction problem posed in IR^n x Ω, where Ω is a probability space, we are concerned in this paper with the Sobolev space on groups. Hence it is est…

math.AP2021

Homogenization of Schrodinger equations. Extended Effective Mass Theorems for non-crystalline matter

Vernny Ccajma, Wladimir Neves, Jean Silva

This paper concerns the homogenization of Schrodinger equations for non-crystalline matter, that is to say the coefficients are given by the composition of stationary functions wit…

math.AP2020★ 1 cited

Ergodic Functions That are not Almost Periodic Plus Mean Zero

Jean Silva

Ergodic Functions are bounded uniformly continuous functions that are typical realizations of continuous stationary ergodic process. A natural question is whether su…

math.AP2013

Homogenization of a generalized Stefan Problem in the context of ergodic algebras

Hermano Frid, Jean Silva, Henrique Versieux

We address the deterministic homogenization, in the general context of ergodic algebras, of a doubly nonlinear problem which generalizes the well known Stefan model, and includes t…

math.AP2013

Homogenization of Degenerate Porous Medium Type Equations in Ergodic Algebras

Hermano Frid, Jean Silva

We consider the homogenization problem for general porous medium type equations of the form $u_t=\D f(x,\frac{x}{\ve}, u)$. The pressure function may be of two diffe…