AbstractWe provide conditions on a finite measure μ on Rn which insure that the imbeddings Wk, p(Rndμ)↪Lp(Rndμ) are compact, where 1 ⩽ p < ∞ and k is a positive integer. The conditions involve uniform decay of the measure μ for large ¦x¦ and are satisfied, for example, by dμ = e−¦x¦αdx, where α > 1
We study higher-order compact Sobolev embeddings on a domain ∩ ⊆Rn endowed with a probability measur...
Compactness of arbitrary-order Sobolev type embeddings for traces of n-dimensional functions on lowe...
Compactness of arbitrary-order Sobolev type embeddings for traces of n-dimensional functions on lowe...
AbstractWe provide conditions on a finite measure μ on Rn which insure that the imbeddings Wk, p(Rnd...
We investigate the relationship between the compactness of embeddings of Sobolev spaces built upon r...
AbstractThe aim of this wok is to show how the weak compactness in the L1(X, m) space may be used to...
AbstractThe well-known Sobolev embedding theorem is generalized in terms of geometric measure theory...
We study compactness of embeddings of Sobolev-type spaces of arbitrary integer order into function s...
We study compactness of embeddings of Sobolev-type spaces of arbitrary integer order into function s...
We study compactness of embeddings of Sobolev-type spaces of arbitrary integer order into function s...
We study compactness of embeddings of Sobolev-type spaces of arbitrary integer order into function s...
We study higher-order compact Sobolev embeddings on a domain ∩ ⊆Rn endowed with a probability measur...
International audienceFor every positive regular Borel measure, possibly infinite valued, vanishing ...
AbstractThe Sobolev imbedding theorem and certain interpolation inequalities for Sobolev spaces are ...
SUMMARY For every positive regular Borel measure, possibly infinite valued, vanishing on all sets ...
We study higher-order compact Sobolev embeddings on a domain ∩ ⊆Rn endowed with a probability measur...
Compactness of arbitrary-order Sobolev type embeddings for traces of n-dimensional functions on lowe...
Compactness of arbitrary-order Sobolev type embeddings for traces of n-dimensional functions on lowe...
AbstractWe provide conditions on a finite measure μ on Rn which insure that the imbeddings Wk, p(Rnd...
We investigate the relationship between the compactness of embeddings of Sobolev spaces built upon r...
AbstractThe aim of this wok is to show how the weak compactness in the L1(X, m) space may be used to...
AbstractThe well-known Sobolev embedding theorem is generalized in terms of geometric measure theory...
We study compactness of embeddings of Sobolev-type spaces of arbitrary integer order into function s...
We study compactness of embeddings of Sobolev-type spaces of arbitrary integer order into function s...
We study compactness of embeddings of Sobolev-type spaces of arbitrary integer order into function s...
We study compactness of embeddings of Sobolev-type spaces of arbitrary integer order into function s...
We study higher-order compact Sobolev embeddings on a domain ∩ ⊆Rn endowed with a probability measur...
International audienceFor every positive regular Borel measure, possibly infinite valued, vanishing ...
AbstractThe Sobolev imbedding theorem and certain interpolation inequalities for Sobolev spaces are ...
SUMMARY For every positive regular Borel measure, possibly infinite valued, vanishing on all sets ...
We study higher-order compact Sobolev embeddings on a domain ∩ ⊆Rn endowed with a probability measur...
Compactness of arbitrary-order Sobolev type embeddings for traces of n-dimensional functions on lowe...
Compactness of arbitrary-order Sobolev type embeddings for traces of n-dimensional functions on lowe...
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