11 citations · 70 across the 30 of their papers we have counts for
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math.FA2011
The ideal of p-compact operators: a tensor product approach
Daniel Galicer, Silvia Lassalle, Pablo Turco
We study the space of -compact operators , using the theory of tensor norms and operator ideals. We prove that is associated to , the left inj…
math.FA2011★ 9 cited
Geometry of integral polynomials, -ideals and unique norm preserving extensions
Verónica Dimant, Daniel Galicer, Ricardo García
We use the Aron-Berner extension to prove that the set of extreme points of the unit ball of the space of integral polynomials over a real Banach space is $\{\pm ϕ^k: ϕ\in X^*,…
math.FA2011★ 1 cited
Five basic lemmas for symmetric tensor products of normed spaces
Daniel Carando, Daniel Galicer
We give the symmetric version of five lemmas which are essential for the theory of tensor products (and norms). These are: the approximation, extension, embedding, density and loca…