Persone Apulia Research Gate

Chiara Spina

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Ruolo

Ricercatore a tempo determinato - tipo B

Organizzazione

Università del Salento

Dipartimento

Dipartimento di Matematica e Fisica "Ennio De Giorgi"

Area Scientifica

Area 01 - Scienze matematiche e informatiche

Settore Scientifico Disciplinare

MAT/05 - Analisi Matematica

Settore ERC 1° livello

Non Disponibile

Settore ERC 2° livello

Non Disponibile

Settore ERC 3° livello

Non Disponibile

Degenerate elliptic operators with unbounded diffusion coefficients in L^p spaces

Elliptic operators with unbounded diffusion and drift coefficients in L^p spaces

Elliptic operators with unbounded diffusion coefficients in L^p-spaces

Feller semigroups and invariant measures

Heat kernel estimates for an operator with unbounded diffusion coefficients in ? and ?<sup>2</sup>

Homogenuous Calderon-Zygmund estimates for a class of second-order elliptic operators

Kernel estimates for some elliptic operators with unbounded diffusion coefficients

We prove heat kernel bounds for the operator (1 + |x| α )∆ in R N , through Nash inequalities and weighted Hardy inequalities.

Kernel estimates for elliptic operators with second-order discontinuous coefficients

Lp-Lq estimates for homogeneous operators

Maximal regularity for non-autonomous Schrodinger type equations

Non-uniqueness for second-order elliptic operators

On a class of elliptic operators with unbounded diffusion coefficients

Rellich and Calderon-Zygmund inequalities for an operator with discontinuous coefficients

Scale invariant elliptic operators with singular coefficients

Second order elliptic operators with diffusion coefficients growing as |x|<sup>?</sup> at infinity

Spectral properties of operators obtained by localization methods

Weighted Calder'on-Zygmund and Rellich inequalities in L^p