Results 51 to 60 of about 1,906,341 (197)
Function Weighted Quasi-Metric Spaces and Fixed Point Results
Hereafter, the concept of a function weighted quasi-metric space is introduced. A necessary topology on this new structure is considered. A condition that ensures the uniqueness of the limit of a sequence in such a space is provided.
E. Karapınar, A. Pitea, W. Shatanawi
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Modular Quasi-Pseudo Metrics and the Aggregation Problem
The applicability of the distance aggregation problem has attracted the interest of many authors. Motivated by this fact, in this paper, we face the modular quasi-(pseudo-)metric aggregation problem, which consists of analyzing the properties that a ...
Maria del Mar Bibiloni-Femenias +1 more
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The Meir-Keeler Fixed Point Theorem for Quasi-Metric Spaces and Some Consequences
We obtain quasi-metric versions of the famous Meir–Keeler fixed point theorem from which we deduce quasi-metric generalizations of Boyd–Wong’s fixed point theorem.
S. Romaguera, P. Tirado
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Versatile asymmetrical tight extensions
We show that the image of a q-hyperconvex quasi-metric space under a retraction is q-hyperconvex. Furthermore, we establish that quasi-tightness and quasi-essentiality of an extension of a T0-quasi-metric space are equivalent.
Otafudu Olivier Olela +1 more
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Fixed point theorems on a γ-generalized quasi-metric spaces
The concept of \gamma-generalized quasi-metric spaces is newly introduced in this paper with the symmetry assumption removed. The existence of fixed points of our newly introduced (\gamma-\phi)-contraction mappings, defined on \gamma-generalized quasi ...
Adewale Olusola Kayode +3 more
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A Quasi-Metric for Machine Learning
Junta de Andalucía TIC ...
Miguel Angel Gutiérrez-Naranjo +2 more
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Quasi-metric spaces and information systems
O relacionamento entre fontes de informação édefinido em termos de um espaço quase-métrico. Esta propriedade é utilizada para quantificar certos padrões funcionais em sistemas de informaçãocriados pelo homem, tais como a biblioteca.
Thomas G. Morris Jr, William Goffman
doaj
The domain theoretic notion of lifting allows one to extend a partial order in a trivial way by a minimum. In the context of Quantitative Domain Theory partial orders are represented as quasi-metric spaces. For such spaces, the notion of the extension by
M.P. Schellekens
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Abstract approach to non homogeneous Harnack inequality in doubling quasi metric spaces [PDF]
We develop an abstract theory to obtain Harnack inequality for non homogeneous PDEs in the setting of quasi metric spaces. The main idea is to adapt the notion of double ball and critical density property given by Di Fazio, Guti\'errez, Lanconelli ...
Chiara Guidi, A. Montanari
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On equinormal quasi-metrics [PDF]
Throughout this paper all spaces are T1 and N will denote the set of all positive integer numbers.A quasi-metric on a set X is a non-negative real-valued function d on X × X such that, for all x, y, z ∈ X, (i) d(x, y) = 0 if, and only if, x = ysemicolon (ii) d(x, y)≦d(x, z) + d(z, y).
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