On the surjectivity of shape fibrations
Q. Haxhibeqiri (1985)
Matematički Vesnik
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Displaying similar documents to “Generalized Napoleon and Torricelli transformations and their iterations.”
On the surjectivity of shape fibrations
On the shift-window phenomenon of super-functions.
Szalay, I. (2003)
Acta Mathematica Academiae Paedagogicae Nyí regyháziensis. New Series [electronic only]
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African dance rattle capsules from Benin, Nigeria and Congo: Plaiting a symmetric, hexahedral shape
Paulus Gerdes (2013)
Visual Mathematics
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On internal movability; internal shape and internal MANR-spaces
Manuel Alonso Moron (1989)
Colloquium Mathematicae
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Local behavior in shape theory
Segal, Jack
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Ultrametrics and infinite dimensional whitehead theorems in shape theory.
M.A. Morón, F.R. Ruiz del Portal (1996)
Manuscripta mathematica
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Shape Correspondence Analysis for Biomolecules Based on Volumetric Eigenfunctions
Tao Liao, Hao-Chih Lee, Ge Yang, Yongjie Jessica Zhang (2015)
Molecular Based Mathematical Biology
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The functionality of biomolecules depends on their flexible structures, which can be characterized by their surface shapes. Tracking the deformation and comparing biomolecular shapes are essential in understanding their mechanisms. In this paper, a new spectral shape correspondence analysis method is introduced for biomolecules based on volumetric eigenfunctions. The eigenfunctions are computed from the joint graph of two given shapes, avoiding the sign flipping and confusion in the...
Shape Descriptors for Image Analysis
Joviša Žunić (2012)
Zbornik Radova
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Locally well-behaved paracompacta in shape theory
G. Kozlowski, Jack Segal (1977)
Fundamenta Mathematicae
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Function spaces and shape theories
Jerzy Dydak, Sławomir Nowak (2002)
Fundamenta Mathematicae
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The purpose of this paper is to provide a geometric explanation of strong shape theory and to give a fairly simple way of introducing the strong shape category formally. Generally speaking, it is useful to introduce a shape theory as a localization at some class of “equivalences”. We follow this principle and we extend the standard shape category Sh(HoTop) to Sh(pro-HoTop) by localizing pro-HoTop at shape equivalences. Similarly, we extend the strong shape category of Edwards-Hastings...