The $\mathcal {L}^{p,\lambda }$ spaces and applications to the theory of partial differential equations

Stampacchia, Guido

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Non-commutative interpolation of Sobolev-Besov and Lebesgue spaces with weights

Jutta Schmeisser (1981)

Czechoslovak Mathematical Journal

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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...

Irregular amalgams.

Stewart, James, Watson, Saleem (1986)

International Journal of Mathematics and Mathematical Sciences

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Displaying similar documents to “The ℒ p , λ spaces and applications to the theory of partial differential equations”

Non-commutative interpolation of Sobolev-Besov and Lebesgue spaces with weights

The commutators of analysis and interpolation

Irregular amalgams.

Displaying similar documents to “The $ℒ^{p, λ}$ spaces and applications to the theory of partial differential equations”