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$L_{f} (a, r)$ -spaces between which all the operators are compact. I.

Nicole De Grande-De Kimpe (1977)

Commentationes Mathematicae Universitatis Carolinae

$L_{f} (a, r)$ -spaces between which all the operators are compact. II.

Nicole De Grande-De Kimpe (1978)

Commentationes Mathematicae Universitatis Carolinae

Linear operators on $C_{X} (Ω)$ for $Ω$ dispersed

Charles W. Swartz (1975)

Czechoslovak Mathematical Journal

Lipschitz continuity in Muckenhoupt 𝓐₁ weighted function spaces

Dorothee D. Haroske (2011)

Banach Center Publications

We study continuity envelopes of function spaces $B_{p, q}^{s} (ℝ ⁿ, w)$ and $F_{p, q}^{s} (ℝ ⁿ, w)$ where the weight belongs to the Muckenhoupt class ₁. This essentially extends partial forerunners in [13, 14]. We also indicate some applications of these results.

Lower bounds for eigenvalues of Schatten-von Neumann operators.

Gil, M.I. (2007)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

Displaying 1 – 5 of 5

L f ( a , r ) -spaces between which all the operators are compact. I.

L f ( a , r ) -spaces between which all the operators are compact. II.

Linear operators on C X ( Ω ) for Ω dispersed

Lipschitz continuity in Muckenhoupt 𝓐₁ weighted function spaces

Lower bounds for eigenvalues of Schatten-von Neumann operators.

Currently displaying 1 – 5 of 5

$L_{f} (a, r)$ -spaces between which all the operators are compact. I.

$L_{f} (a, r)$ -spaces between which all the operators are compact. II.

Linear operators on $C_{X} (Ω)$ for $Ω$ dispersed