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Estimates for the average scalar curvature of the Weil-Petersson metric on the moduli space M_g. [PDF]
, 2022 . We give a precise estimate for the average scalar curvature of the Weil-Petersson metric on the moduli space Mg as g → ∞ up to the order 1/g ...
G. Schumacher, S. Trapani
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Dynamical Property of the Shift Map under Group Action
Advances in Mathematical Physics, 2022 Firstly, we introduced the concept of G‐Lipschitz tracking property, G‐asymptotic average tracking property, and G‐periodic tracking property. Secondly, we studied their dynamical properties and topological structure and obtained the following ...
Zhanjinag Ji
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Rectangular Gb-Metric Spaces and Some Fixed Point Theorems
Axioms, 2022 In this paper, we first introduce the concept of rectangular Gb-metric space which generalizes the notion of rectangular metric space and Gb-metric space.
Chaobo Li, Yunan Cui
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On g-fuzzy cone metric spaces [PDF]
Journal of Hyperstructures, 2021 The aim of this paper is to introduce and study the concept of generalized fuzzy cone metric space and to obtain thetopology by using G-fuzzy cone metric.
AYŞEGÜL ÇAKSU GÜLER
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Cyclic Contractions on G‐Metric Spaces [PDF]
Abstract and Applied Analysis, 2012 Conditions for existence and uniqueness of fixed points of two types of cyclic contractions defined on G‐metric spaces are established and some illustrative examples are given. In addition, cyclic maps satisfying integral type contractive conditions are presented as applications.
Karapınar, E. +2 more
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UNIQUE FIXED POINT THEOREMS FOR CONTRACTIVE MAPS TYPE IN T 0 -QUASI-METRIC SPACES [PDF]
, 2014 In [2], Agyingi proved that every generalized contractive mapping defined in a q-spherically complete T 0 -ultra-quasi-metric space has a unique fixed point.
Yae ́ Ulrich Gaba
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Journal of Physics: Conference Series, 2019 Abstract Given a G-metric space, we offer a simple way to derived metrics from G-metric and realize that any G-metric space is a metric space. We also show that, in certain cases, the metric can be derived from G-metric in such a way that the convergence and completeness in the G-metric is equivalent to those in the derived metric.
Muhammad Jakfar +3 more
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Further fixed point results on G-metric spaces [PDF]
Fixed Point Theory and Applications, 2013 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Karapınar, Erdal, Agarwal, Ravi P
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New convergence definitions for double sequences in g-metric spaces
Journal of Classical Analysis, 2023 Summary: In this paper, we define \(g\)-convergence and \(g\)-Cauchy of double sequences in \(g\) metric spaces. Also we prove that \(g\)-limit is unique and every \(g\)-convergent double sequence is a \(g\)-Cauchy sequence. Additionally \(g\)-statistical convergence of double sequences is introduced and the theorem giving the relationship between ...
Gürdal, Mehmet +4 more
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Applied Mathematical Sciences, 2013 The theory of iterated function systems (IFS) on complete metric spaces appears in almost all fractal based algorithms used for the purpose of compression of the images and their representation as well. Through a simple mathematical model, IFS technique provides an important tool for description and manipulation of the complex fractal attractors.
Bhagwati Prasad, Kunti Mishra
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