We study weakly compact multilinear operators. We prove a variant of Gantmacher's weak
compactness theorem for multilinear operators. We also present Lions–Peetre type results …

In this paper we introduce a function for multilinear operators that can be considered as an
extension of the so-called outer measure associated to a linear operator ideal. We prove that …

The theory of compact linear operators acting on a Banach space has a classical core and is
familiar to many. Perhaps less known is the characterization theorem of Terzioğlu for …

Functional Analysis — Compactness and s-numbers for polynomials, by Erhan Caliskan and
Pilar Rueda, communicated on April 2 Page 1 Rend. Lincei Mat. Appl. 29 (2018), 93–107 DOI …

We study entropy numbers and box dimension of (the image of) homogeneous polynomials
and holomorphic functions between Banach spaces. First, we see that entropy numbers and …

We study interpolation of the measure of noncompactness of homogeneous polynomials on
Banach spaces. We prove that, for a large class of interpolation functors, preserving …

Entropy numbers of bilinear operators are introduced and studied. The relationships among
bilinear versions of linear properties and theorems, which are well-known in the linear case …

We study variants of s-numbers in the context of multilinear operators. The notion of an s^(k)
s (k)-scale of k-linear operators is defined. In particular, we shall deal with multilinear …

Bilinear Regular Operators on Quasi-Normed Functional Spaces Page 1 The Australian
Journal of Mathematical Analysis and Applications AJMAA Volume 14, Issue 1, Article 5, pp …

We extend the well known theory of $ s $-numbers of linear operators to homogeneous
polynomials defined between Banach spaces. Approximation, Kolmogorov and Gelfand …