A formula for the norm of an averaging operator on weighted Lebesgue space

DOI10.1080/10652460902992292zbMath1185.45019OpenAlexW1992923636MaRDI QIDQ5851706

No author found.

Publication date: 25 January 2010

Published in: Integral Transforms and Special Functions (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/10652460902992292

zbMATH Keywords

averaging operatorweighted Lebesgue spacepartial differential operator

Mathematics Subject Classification ID

Transform methods (e.g., integral transforms) applied to PDEs (35A22) Integral operators (45P05)

Related Items (1)

Harmonic analysis and integral transforms associated with a class of a system of partial differential operators

Cites Work

• Weyl transforms associated with the Riemann-Liouville operator
• Inversion formulas for Riemann-Liouville transform and its dual associated with singular partial differential operators
• (L_p,L_q) boundedness of the fractional maximal operator on the Laguerre hypergroup
• Fundamental inequalities for the iterated Laplace convolution in weightedL_pspaces and their applications
• New Type Paley-Wiener Theorems for the Dunkl Transform on R
• Generalized hankel transform no space
• Calderon's Reproducing Formula Associated with a Singular Differential Operator on the Half Line
• {\cal Y}_{\bieta} AND {\cal H}_{\bieta} TRANSFORMS IN {\cal L}_{\binu, r} -SPACES

This page was built for publication: A formula for the norm of an averaging operator on weighted Lebesgue space