Christensen measurability and some functional equation
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Discrete Mathematics and Combinatorics,General Mathematics
Link
http://www.springerlink.com/index/pdf/10.1007/s00010-010-0056-8
Reference23 articles.
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3. Brzdȩk J.: Subgroups of the group Z n and a generalization of the Goła̧b–Schinzel functional equation. Aequationes Math. 43, 59–71 (1992)
4. Brzdȩk J.: The Christensen measurable solutions of a generalization of the Goła̧b–Schinzel functional equation. Ann. Polon. Math. 64(3), 195–205 (1996)
5. Brzdȩk J.: Bounded solutions of the Goła̧b–Schinzel equation. Aequationes Math. 59, 248–254 (2000)
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1. Remarks on Analogies Between Haar Meager Sets and Haar Null Sets;Developments in Functional Equations and Related Topics;2017
2. Beurling regular variation, Bloom dichotomy, and the Gołąb–Schinzel functional equation;Aequationes mathematicae;2014-05-15
3. On Solutions of Some Generalizations of the Goła̧b–Schinzel Equation;Functional Equations in Mathematical Analysis;2011
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