activity
20072026
most citedMaximal non-compactness of Sobolev embeddings

11 citations · 43 across the 15 of their papers we have counts for

collaborators

16 papers

math.CA2026

Characterization of the boundedness of the segment multiplier on weighted Lebesgue spaces

Miguel F. Barea-Fernández, Jan Lang, Javier Soria

For , we characterize the boundedness of the segment multiplier on by a large-scale Muckenhoupt condition, obtained by restricting the classical conditio…

math.CA2026

Characterization of the boundedness of the segment multiplier on rearrangement-invariant spaces

Miguel F. Barea-Fernández, Ron Kerman, Jan Lang +1

Given a rearrangement-invariant (r.i.) space X, we show that the segment multiplier, the truncated Hilbert transform, and the discrete Hilbert transform (on the associated discreti…

math.AP2026

Limit as of -Harmonic functions for unbounded

Behzad Djafari Rouhani, Jan Lang, Osvaldo Méndez

It is shown that if is a sequence of continuous, unbounded exponents on a bounded, smooth domain with and $p_n\rightar…

math.FA2023★ 2 cited

Quantitative analysis of optimal Sobolev-Lorentz embeddings with -homogeneous weights

Petr Gurka, Jan Lang, Zdeněk Mihula

Optimal weighted Sobolev-Lorentz embeddings with homogeneous weights in open convex cones are established, with the exact value of the optimal constant. These embeddings are non-co…

math.FA2023

Embeddings between sequence variable Lebesgue spaces, strict and finitely strict singularity

Jan Lang, Ales Nekvinda

In this paper, we provide necessary and sufficient conditions under which two sequence variable Lebesgue spaces and are equivalent and also describe condi…

math.FA2022★ 7 cited

Different degrees of non-compactness for optimal Sobolev embeddings

Jan Lang, Zdeněk Mihula

The structure of non-compactness of optimal Sobolev embeddings of -th order into the class of Lebesgue spaces and into that of all rearrangement-invariant function spaces is qua…