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A Rosetta Stone hypothesis for neurophenomenology: mathematical predictions from predictive processing. [PDF]
Neurosci ConsciousDa Costa L +4 more
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Evaluation of the DTI-ALPS index in neuromyelitis optica spectrum disorder: a cross-sectional study of its correlation with disease duration and disability. [PDF]
NeuroradiologySenra Filho AC +5 more
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An empirical three-dimensional metric field for color space. [PDF]
J VisKoenderink JJ +3 more
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A Kernel-Aware Regularization Model for Chromatic-Robust Detection: Analysis of Grayscale-to-RGB Generalization. [PDF]
J ImagingWang Z, Cao T, Yang J, Yang Z, Qi K.
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Partial b-Metric Spaces and Fixed Point Theorems
Mediterranean Journal of Mathematics, 2013zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Satish Shukla
exaly +3 more sources
Revisiting graphical rectangular b-metric spaces
Asian-European Journal of Mathematics, 2021Very recently, the notion of graphical rectangular [Formula: see text]-metric spaces has been introduced, where the weight of the symmetric edges endowing the directed graph is defined in terms of the underlying metric. Due to its intimate relationship with the directed graphs, such spaces have a wide range of applications in science and engineering ...
Mudasir Younis, Deepak Singh, Luoyi Shi
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Topology and its Applications, 2020
In this paper, the authors introduce the notion of strong partial \(b\)-metric space and establish a number of completion results over such structures. The following are the main results of this exposition. \textbf{Theorem 1.} Every strong partial \(b\)-metric space \((X,\alpha,\sigma)\) admits a \(0\)-Cauchy completion \((X^*,\alpha,\sigma ...
Moshokoa, Seithuti, Ncongwane, Fanyana
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In this paper, the authors introduce the notion of strong partial \(b\)-metric space and establish a number of completion results over such structures. The following are the main results of this exposition. \textbf{Theorem 1.} Every strong partial \(b\)-metric space \((X,\alpha,\sigma)\) admits a \(0\)-Cauchy completion \((X^*,\alpha,\sigma ...
Moshokoa, Seithuti, Ncongwane, Fanyana
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2014
In 1993 another axiom for semimetric spaces, which is weaker than the triangle inequality, was put forth by Czerwik [58] with a view of generalizing the Banach contraction mapping theorem. This same relaxation of the triangle inequality is also discussed in Fagin et al. [79], who call this new distance measure nonlinear elastic matching (NEM).
William Kirk, Naseer Shahzad
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In 1993 another axiom for semimetric spaces, which is weaker than the triangle inequality, was put forth by Czerwik [58] with a view of generalizing the Banach contraction mapping theorem. This same relaxation of the triangle inequality is also discussed in Fagin et al. [79], who call this new distance measure nonlinear elastic matching (NEM).
William Kirk, Naseer Shahzad
openaire +1 more source