On extrapolation blowups in the  scale.

Capone, Claudia; Fiorenza, Alberto; Krbec, Miroslav

Displaying similar documents to “On extrapolation blowups in the $l_{p}$ scale.”

Commutators in real interpolation with quasi-power parameters.

Fan, Ming (2002)

Abstract and Applied Analysis

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The commutators of analysis and interpolation

Cerdà, Joan

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The boundedness properties of commutators for operators are of central importance in Mathematical Analysis, and some of these commutators arise in a natural way from interpolation theory. Our aim is to present a general abstract method to prove the boundedness of the commutator $[T, Ω]$ for linear operators $T$ and certain unbounded operators $Ω$ that appear in interpolation theory, previously known and a priori unrelated for both real and complex interpolation methods, and also to show how the...

Sobolev embeddings for variable exponent Riesz potentials on metric spaces.

Futamura, Toshihide, Mizuta, Yoshihiro, Shimomura, Tetsu (2006)

Annales Academiae Scientiarum Fennicae. Mathematica

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Interpolation theorems for rearrangement invariant $p$ -spaces of functions, $0 < p < 1$ , and some applications

Popa, Nicolae

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Entire functions and logarithmic sums over nonsymmetric sets of the real line.

Pedersen, Henrik L. (2000)

Annales Academiae Scientiarum Fennicae. Mathematica

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Displaying similar documents to “On extrapolation blowups in the l p scale.”

Commutators in real interpolation with quasi-power parameters.

The commutators of analysis and interpolation

Sobolev embeddings for variable exponent Riesz potentials on metric spaces.

Interpolation theorems for rearrangement invariant p -spaces of functions, 0 < p < 1 , and some applications

Entire functions and logarithmic sums over nonsymmetric sets of the real line.

Displaying similar documents to “On extrapolation blowups in the $l_{p}$ scale.”

Interpolation theorems for rearrangement invariant $p$ -spaces of functions, $0 < p < 1$ , and some applications