Verónica Dimant

Strongly p-summing multilinear operators

Abstract We define the concept of strongly p-summing multilinear operators and prove that they have properly defined Aron–Berner extensions. Some properties and examples are shown.

Summation of coefficients of polynomials on Lp spaces

We investigate the summability of the coefficients of

Holomorphic functions and polynomial ideals on Banach spaces

m

Block diagonal polynomials

-homogeneous polynomials and

Extension of polynomials and John's theorem for symmetric tensor products

m

Every Banach ideal of polynomials is compatible with an operator ideal

-linear mappings defined on

Sets of weak sequential continuity for polynomials

\ell_{p}

M-IDEALS OF HOMOGENEOUS POLYNOMIALS

-spaces. In our research we obtain results on the summability of the coefficients of

Geometry of integral polynomials, M-ideals and unique norm preserving extensions

m

Diagonal multilinear operators on Köthe sequence spaces

-linear mappings defined on