Iterative Sequence of Maps in a Metric Space with Some Chaotic Properties (communicated by Uday Chand De)
نویسندگان
چکیده
In this paper we have introduced the concept of ‘sequence of strongly transitive maps in the iterative way’ and ‘sequence of turbulent maps in the iterative way’ and proved some related results on their dynamical behaviors. Some examples are also given. The work is a continuation of a recently introduced new concept of chaos in metric spaces for sequence of maps.
منابع مشابه
Almost Contact Metric Manifolds Admitting Semi-symmetric Non-metric Connection (communicated by Uday Chand De)
In this paper, we study some geometrical properties of almost contact metric manifolds equipped with semi-symmetric non-metric connection. In the last, properties of group manifold are given.
متن کاملSOME PROPERTIES OF LP-SASAKIAN MANIFOLDS EQUIPPED WITH m−PROJECTIVE CURVATURE TENSOR (COMMUNICATED BY UDAY CHAND DE)
In the present paper we studied the properties of them−projective curvature tensor in LP-Sasakian, Einstein LP-Sasakian and η−Einstein LPSasakian manifolds.
متن کاملA Ciric-type common fixed point theorem in complete b-metric spaces
In this paper, we define the concept of compatible and weakly compatible mappings in b-metric spaces and inspired by the Ciric and et. al method, we produce appropriate conditions for given the unique common fixed point for a family of the even number of self-maps with together another two self-maps in a complete b-metric spaces. Also, we generalize this common fixed point theorem for a seq...
متن کاملSome properties of continuous linear operators in topological vector PN-spaces
The notion of a probabilistic metric space corresponds to thesituations when we do not know exactly the distance. Probabilistic Metric space was introduced by Karl Menger. Alsina, Schweizer and Sklar gave a general definition of probabilistic normed space based on the definition of Menger [1]. In this note we study the PN spaces which are topological vector spaces and the open mapping an...
متن کاملVector Valued multiple of $chi^{2}$ over $p$-metric sequence spaces defined by Musielak
In this article, we define the vector valued multiple of $chi^{2}$ over $p$-metric sequence spaces defined by Musielak and study some of their topological properties and some inclusion results.
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
عنوان ژورنال:
دوره شماره
صفحات -
تاریخ انتشار 2011