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20122020
most citedCompactness properties and ground states for the affine Laplacian

1 citations · 2 across the 4 of their papers we have counts for

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6 papers · 1 filter

math.FA2020

On compact subsets of Sobolev spaces on manifolds

Leszek Skrzypczak, Cyril Tintarev

It is common that a Sobolev space defined on has a non-compact embedding into an -space, but it has subspaces for which this embedding becomes compact. There ar…

math.FA2019

Profile decomposition of Struwe-Solimini for manifolds with bounded geometry

Kunnath Sandeep, Cyril TIntarev

For many known non-compact embeddings of two Banach spaces , every bounded sequence in has a subsequence that takes form of a \emph{profile decomposition} -…

math.FA20191 cited

A profile decomposition for the limiting Sobolev embedding

Giuseppe Devillanova, Cyril Tintarev

For many known non-compact embeddings of two Banach spaces , every bounded sequence in has a subsequence that takes form of a profile decomposition - a sum…

math.FA2018

Defect of compactness for Sobolev spaces on manifolds with bounded geometry

Leszek Skrzypczak, Cyril Tintarev

Defect of compactness, relative to an embedding of two Banach spaces E and F, is a difference between a weakly convergent sequence in E and its weak limit taken up to a remainder t…

math.FA2018

On defect of compactness for Sobolev spaces on manifolds

Leszek Skrzypczak, Cyril Tintarev

Defect of compactness, relative to an embedding of two Banach spaces E and F, is a difference between a weakly convergent sequence in E and its weak limit taken up to a remainder t…

math.FA2015

Concentration analysis in Banach spaces

Sergio Solimini, Cyril Tintarev

The concept of a profile decomposition formalizes concentration compactness arguments on the functional-analytic level, providing a powerful refinement of the Banach-Alaoglu weak-s…