Results 271 to 280 of about 350,893 (316)
Dynamic switching of cell-substrate contact sites allows gliding diatoms to modulate the curvature of their paths. [PDF]
Proc Natl Acad Sci U S AGolfier S +5 more
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A Framework to Optimize Channel and Active Area Usage in Multicore Fibers for Needle Shape Sensing. [PDF]
J Med Robot ResHuk K +4 more
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Some of the next articles are maybe not open access.
Curvature combs and curvature plots
CAD Computer Aided Design, 2016Gerald Farin
exaly +2 more sources
S-Curvature, E-Curvature, and Berwald Scalar Curvature of Finsler Spaces
Differential Geometry and its Applications, 2023This paper deals with the study of \(S\)-curvature, \(E\)-curvature and Berwald scalar curvature for Finsler spaces. More exactly, the author proves that the \(S\)-curvature of a Finsler space vanishes if and only if the \(E\)-curvature vanishes if and only if the Berwald scalar curvature vanishes.
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Oberwolfach Reports, 2005
It was the aim of the meeting to bring together international experts from the theory of buildings, differential geometry and geometric group theory. Buildings are combinatorial structures (simplicial complexes) which can be seen as simultaneously generalizing projective spaces and trees.
Ernst Heintze +3 more
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It was the aim of the meeting to bring together international experts from the theory of buildings, differential geometry and geometric group theory. Buildings are combinatorial structures (simplicial complexes) which can be seen as simultaneously generalizing projective spaces and trees.
Ernst Heintze +3 more
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Proceedings, 2013
Curvature seismic attributes serve two purposes: to identify places where fractures are most likely to occur, and to provide enhanced resolution of structural features. For the first purpose they are unrivalled, but for the second purpose they compete with high resolution discontinuity and other structural attributes.
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Curvature seismic attributes serve two purposes: to identify places where fractures are most likely to occur, and to provide enhanced resolution of structural features. For the first purpose they are unrivalled, but for the second purpose they compete with high resolution discontinuity and other structural attributes.
openaire +1 more source
Acta Applicandae Mathematicae, 1995
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The Annals of Mathematics, 1970
The theorema egregium or, in essence, the fundamental theorem of riemannian geometry asserts that curvature is an invariant of the metric. We ask the converse: how far does curvature determine the metric? Important theorems in this direction are the classical theorems for (embedded) surfaces. More recently there is a local theorem of E.
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The theorema egregium or, in essence, the fundamental theorem of riemannian geometry asserts that curvature is an invariant of the metric. We ask the converse: how far does curvature determine the metric? Important theorems in this direction are the classical theorems for (embedded) surfaces. More recently there is a local theorem of E.
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Acta Applicandae Mathematica, 2001
This paper is the new section 5 of the author's paper ``Affine connection complexes'', which appeared ibid. 59, 215-227 (1999; Zbl 0956.53014). Here is given the proof of Proposition 5.4.: The Riemannian curvature tensor \(R(g)\in\otimes^4\varepsilon\) of any Riemannian manifold \((M,g)\) is a symmetric element of the submodule \(A^2\varepsilon\otimes ...
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This paper is the new section 5 of the author's paper ``Affine connection complexes'', which appeared ibid. 59, 215-227 (1999; Zbl 0956.53014). Here is given the proof of Proposition 5.4.: The Riemannian curvature tensor \(R(g)\in\otimes^4\varepsilon\) of any Riemannian manifold \((M,g)\) is a symmetric element of the submodule \(A^2\varepsilon\otimes ...
openaire +2 more sources