L^2-BOUNDEDNESS OF MARCINKIEWICZ INTEGRALS ALONG SURFACES WITH VARIABLE KERNELS

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概要

• 論文の詳細を見る
• 2006-05-01

著者

• Yabuta Kozo

  School Of Science And Technology Kwansei Gakuin University

• Xue Qingying

  Department Of Mathematics Beijing Normal University

関連論文

• DENSITY OF THE SET OF ALL INFINITELY DIFFERENTIABLE FUNCTIONS WITH COMPACT SUPPORT IN WEIGHTED SOBOLEV SPACES
• Multilinearized Littlewood-Paley operators
• Weak type (1, 1) bounds for a class of the Littlewood-Paley operators
• CORRECTION AND ADDITION TO "L^2-BOUNDEDNESS OF MARCINKIEWICZ INTEGRALS ALONG SURFACES WITH VARIABLE KERNELS"
• L^2-BOUNDEDNESS OF MARCINKIEWICZ INTEGRALS ALONG SURFACES WITH VARIABLE KERNELS
• EXISTENCE AND BOUNDEDNESS OF g^*_λ-FUNCTION AND MARCINKIEWICZ FUNCTIONS ON CAMPANATO SPACES

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