D. H. Leung

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math.FA2026

On the sequential monotone closure of $C D_{I ¨} (K)$ spaces

Sukrit Chalana, Denny H. Leung, Foivos Xanthos

In this short note, we settle a problem posed by Wickstead in ~\cite{W:24}, arising from the study of the Riesz completion of spaces of regular operators between Banach lattices.

math.FA2026

Banach lattices with upper $p$ -estimates: Renorming and factorization

Enrique GarcÃa-SÃ¡nchez, Denny H. Leung, Mitchell A. Taylor +1

The notions of $p$ -convexity and concavity are fundamental tools for studying Banach lattices, as they partition the class of Banach lattices into a scale of spaces with $L_{p}$ -like…

math.FA2024

Banach lattices with upper $p$ -estimates: free and injective objects

E. GarcÃa-SÃ¡nchez, D. H. Leung, M. A. Taylor +1

We study the free Banach lattice $F B L^{(p, \infty)} [E]$ with upper $p$ -estimates generated by a Banach space $E$ . Using a classical result of Pisier on factorization through $L^{p,\…

On the sequential monotone closure of CDI¨​(K) spaces

Banach lattices with upper p-estimates: Renorming and factorization

Banach lattices with upper p-estimates: free and injective objects

On the sequential monotone closure of $C D_{I ¨} (K)$ spaces

Banach lattices with upper $p$ -estimates: Renorming and factorization

Banach lattices with upper $p$ -estimates: free and injective objects