Results 121 to 130 of about 1,393 (155)
From Geometry of Hamiltonian Dynamics to Topology of Phase Transitions: A Review. [PDF]
Pettini G, Gori M, Pettini M.
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Dynamical systems of fate and form in development. [PDF]
Plum AM, Serra M.
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Block mapping class groups and their finiteness properties. [PDF]
Aramayona J +4 more
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Persistent de Rham-Hodge Laplacians in Eulerian representation for manifold topological learning. [PDF]
Su Z, Tong Y, Wei GW.
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Challenging the prescientific frameworks of criminal justice: neurobiology and criminolytic interventions in the legalome era. [PDF]
Logan AC +7 more
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Effects of Social Prescribing for Older Adults: An Evidence and Gap Map. [PDF]
Ghogomu ET +31 more
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Topology and Its Applications
A classical result in Morse theory is the determination of the homotopy type of the loop space of a manifold. In this paper, we study this result through the lens of discrete Morse theory. This requires a suitable simplicial model for the loop space. Here, we use Milnor's $\textrm{F}^+\textrm{K}$ construction to model the loop space of the sphere $S^2$,
Kevin P Knudson
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A classical result in Morse theory is the determination of the homotopy type of the loop space of a manifold. In this paper, we study this result through the lens of discrete Morse theory. This requires a suitable simplicial model for the loop space. Here, we use Milnor's $\textrm{F}^+\textrm{K}$ construction to model the loop space of the sphere $S^2$,
Kevin P Knudson
exaly +2 more sources
Denoising with discrete Morse theory
The Visual Computer, 2021Denoising noisy datasets is a crucial task in this data-driven world. In this paper, we develop a persistence-guided discrete Morse theoretic denoising framework. We use our method to denoise point-clouds and to extract surfaces from noisy volumes. In addition, we show that our method generally outperforms standard methods.
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Critical points with discrete Morse theory
ACM SIGGRAPH 2015 Posters, 2015In this work, we present some of the unexpected observations resulted from our recent research. We, recently, needed to identify a small number of important critical points, i.e. minimum, maximum and saddle points, on a given manifold mesh surface. All critical points on a manifold triangular mesh can be identified using discrete Gaussian curvature ...
Peihong Guo +4 more
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