NECESSARY AND SUFFICIENT CONDITIONS FOR GEOMETRIC MEANS OF SEQUENCES IN MULTIPLICATIVE CALCULUS
Makaleler > Tam Makale · 2016
Yazarlar: İbrahim ÇANAK, U. Totur, SEFA ANIL SEZER
MISKOLC MATHEMATICAL NOTES, SCI Expanded İndekslerine Giren Dergi, Uluslararası, 2016, cilt 17, ss 791-800
Özet
In this paper we have introduced the concept of geometric convergence of a sequence and determined the necessary and sufficient condition under which convergence follows from geometric convergence of a sequence in multiplicative sense. Corollaries allow this condition to be replaced by multiplicative analogues of Schmidt type slow oscillation condition or Landau type two-sided condition.