Pedro L. Kaufmann

most citedLarge structures made of nowhere

L^{p}

functions

1 citations · 1 across the 3 of their papers we have counts for

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math.FA2012★ 1 cited

Large structures made of nowhere $L^{p}$ functions

Szymon Glab, Pedro L. Kaufmann, Leonardo Pellegrini

We say that a real-valued function $f$ defined on a positive Borel measure space $(X, μ)$ is nowhere $q$ -integrable if, for each nonvoid open subset $U$ of $X$ , the restriction $f|_…

math.FA2012

Spaceability and algebrability of sets of nowhere integrable functions

Szymon Glab, Pedro L. Kaufmann, Leonardo Pellegrini

We show that the set of Lebesgue integrable functions in $[0, 1]$ which are nowhere essentially bounded is spaceable, improving a result from [F. J. García-Pacheco, M. Martín, and J…

math.FA2012

Spaceability in sets of operators on $C (K)$

Rogério Fajardo, Pedro Kaufmann, Leonardo Pellegrini

We show that when $C (K)$ does not have few operator -- in the sense of Koszmider [P. Koszmider, Banach spaces of continuous functions with few operators. Math. Ann. 300 (2004), no.…

Large structures made of nowhere Lp functions

Spaceability and algebrability of sets of nowhere integrable functions

Spaceability in sets of operators on C(K)

Large structures made of nowhere $L^{p}$ functions

Spaceability in sets of operators on $C (K)$