On the uniqueness of the one-sided maximal functions of Borel measures

スポンサーリンク

概要

• 論文の詳細を見る

• We prove that if ν and μ are arbitrary (signed) Borel measures (on the unit circle) such that M+ν(x) = M+μ(x) for each x, where M+ is the one-sided maximal operator (without modulus in the definition), then ν = μ. The proof is constructive and it shows how ν can be recovered from M+ν in the unique way.

• 2008-07-01

著者

• Ephremidze Lasha

  A. Razmadze Mathematical Institute, Georgian Academy of Sciences

• Fujii Nobuhiko

  Department of Mathematics Tokai University

関連論文

• On the Uniqueness Property of Various Maximal Operators (Harmonic Analysis and Nonlinear Partial Differential Equations)
• On the uniqueness of the one-sided maximal functions of Borel measures
• Applicability of a new adsorption isotherm equation and adsorption abilities of commercial chelating resins for single metal ions in acidic solution.
• Adsorption isotherm equation for coexistence of two kinds of metal ions in acidic solution on chelating resin.

スポンサーリンク