On a transient renewal function of dominated variation

References

• Callaert , H. and Cohen , J.W. 1972 . A Lemma on Regular Variation of a Transient Renewal Function . Z. Wahrscheinlichkeitstheorie verw. Geb , 24 : 275 – 278 .
   Google Scholar
• Čistjakov , V.P. 1964 . A theorem on sums of independent positive random variables and its application to branching random processes . Theory Prob, Applications , 9 : 640 – 648 .
   Google Scholar
• Dewess , M. 1978 . “ Asymptotisches Verhalten von Verteilungsfunktionen und Wachstum der zugehörigen ganzen charakteristischen Funktionen ” . In Dissertation A , Karl-Marx-Universität Leipzig .
   Google Scholar
• Dewess , M. 1978 . The tail behaviour of a distribution function and its connection to the growth-of its entire characteristic function . Math, Nachr , 81 : 217 – 231 .
   Google Scholar
• Feller , W. 1971 . An introduction to probability theory and its applications , Vol. II , New York : Wiley .
   Google Scholar
• Feller , W. 1969 . One-sided analogues of Karmata's regular variation . Karamata Memorial volume of L'Enseignement Mathematique , 15 : 107 – 121 .
   Google Scholar
• Teugels J.L. The clas of subexponential distributions. Center for Operations research & econometrics, Unicersite catholique de Louvian Unioveraite libre de Bruxelles 1973 Core discussion paper No. 7328
   Google Scholar