Sonmez A.Cakalli H.2024-07-122024-07-1220161221-84212-s2.0-85013636538https://hdl.handle.net/20.500.12415/7759A function f defined on a subset A of a cone normed space X is strongly lacunary ward continuous if it preserves strongly lacunary quasi-Cauchy sequences of points in A; that is, (f (xk)) is a strongly lacunary quasi-Cauchy sequence whenever (xk) is strongly lacunary quasi-Cauchy. In this paper, not only strongly lacunary ward continuity, but also some other kinds of continuities are investigated in cone normed spaces. © 2016, Universitatii Al.I.Cuza din Iasi. All rights reserved.eninfo:eu-repo/semantics/closedAccessCone normed spacesContinuityQuasi-cauchy sequencesStrongly lacunary convergenceArticle755F2Q47453