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20132026
most citedLipschitz free spaces isomorphic to their infinite sums and geometric applications

26 citations · 79 across the 54 of their papers we have counts for

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Showing 2018Show all

5 papers · 1 filter

math.FA2018★ 16 cited

Lipschitz free -spaces for

Fernando Albiac, Jose L. Ansorena, Marek Cuth +1

This paper initiates the study of the structure of a new class of -Banach spaces, , namely the Lipschitz free -spaces (alternatively called Arens-Eells -spaces) $\m…

math.FA2018

Primarity of direct sums of Orlicz spaces and Marcinkiewicz spaces

Jose L. Ansorena

Let be either an Orlicz sequence space or a Marcinkiewicz sequence space. We take advantage of the recent advances in the theory of factorization of the identity carri…

math.FA2018★ 1 cited

Non-superreflexivity of Garling sequence spaces and applications to the existence of special types of conditional bases

Fernando Albiac, Jose L. Ansorena, Stephen J. Dilworth +1

In this paper we settle in the negative the problem of the superreflexivity of Garling sequence spaces by showing that they contain a complemented subspace isomorphic to a non supe…

math.FA2018

Asymptotic greediness of the Haar system in the spaces ,

Fernando Albiac, José L. Ansorena, Pablo M. Berná

Our aim in this paper is to attain a sharp asymptotic estimate for the greedy constant of the (normalized) Haar system in $L_{p}[0,…

math.FA2018

Building highly conditional almost greedy and quasi-greedy bases in Banach spaces

Fernando Albiac, Jose L. Ansorena, Stephen Dilworth +1

It is known that for a conditional quasi-greedy basis in a Banach space , the associated sequence of its conditional…