B. Wallis

most citedClosed ideals in

L (X)

and

L (X^{*})

when

X

contains certain copies of

ℓ_{p}

and

c_{0}

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

collaborators

4 papers

math.CV2017★ 1 cited

The Orbits of Generalized Derivatives

Alastair Fletcher, Ben Wallis

The infinitesimal space of a quasiregular mapping was introduced by Gutlyanskii et al and generalized the idea of a derivative for this class of mappings which is only differentiab…

math.FA2017

Optimality of the rearrangement inequality with applications to Lorentz-type sequence spaces

Fernando Albiac, Jose L. Ansorena, Denny Leung +1

We characterize the sequences $(w_{i})_{i = 1}^{\infty}$ of non-negative numbers for which \[ \sum_{i=1}^\infty a_i w_i \quad \text{ is of the same order as } \quad \sup_n \sum_{i=1}^n a…

math.FA2017

1-Greedy renormings of Garling sequence spaces

Fernado Albiac, José L. Ansorena, Ben Wallis

Garling sequence spaces admit a renorming with respect to which their standard unit vector basis is 1-greedy. We also discuss some additional properties of these Banach spaces rela…

math.FA2015★ 3 cited

Closed ideals in $L (X)$ and $L (X^{*})$ when $X$ contains certain copies of $ℓ_{p}$ and $c_{0}$

Ben Wallis

Suppose $X$ is a real or complexified Banach space containing a complemented copy of $ℓ_{p}$ , $p \in (1, 2)$ , and a copy (not necessarily complemented) of either $ℓ_{q}$ , $q\in(p,\i…

The Orbits of Generalized Derivatives

Optimality of the rearrangement inequality with applications to Lorentz-type sequence spaces

1-Greedy renormings of Garling sequence spaces

Closed ideals in L(X) and L(X∗) when X contains certain copies of ℓp​ and c0​

Closed ideals in $L (X)$ and $L (X^{*})$ when $X$ contains certain copies of $ℓ_{p}$ and $c_{0}$