Beurling slow and regular variation
Author:
Affiliation:
1. Department of Mathematics; Imperial College; London SW7 2AZ United Kingdom
2. Department of Mathematics; London School of Economics; Houghton Street London WC2A 2AE United Kingdom
Publisher
Wiley
Subject
General Mathematics
Link
http://onlinelibrary.wiley.com/wol1/doi/10.1112/tlms/tlu002/fullpdf
Reference68 articles.
1. Regularly varying functions and the principle of equi-continuity;Bajšanski;Publ. Ramanujan Inst.,1968/69
2. High Risk Scenarios and Extremes
3. An extension of Karamata's Tauberian theorem and its connection with complementary convex functions;Balkema;Q. J. Math.,1979
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