Results 21 to 30 of about 1,990,830 (333)
On Polynomials Counting Essentially Irreducible Maps
We consider maps on genus-$g$ surfaces with $n$ (labeled) faces of prescribed even degrees. It is known since work of Norbury that, if one disallows vertices of degree one, the enumeration of such maps is related to the counting of lattice point in the moduli space of genus-$g$ curves with $n$ labeled points and is given by a symmetric polynomial $N_{g,
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How 2.5D Maps Design Improve the Wayfinding Performance and Spatial Ability of Map Users
Useful information can be provided by 2.5D maps that can take advantage of the additional dimension. However, aside from stereoscopic landmarks, optimal methods for presenting other essential information is unclear.
Meng-Cong Zheng, Yi-Wen Hsu
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Decay of correlations in suspension semi-flows of angle-multiplying maps [PDF]
We consider suspension semi-flows of angle-multiplying maps on the circle. Under a $C^r$generic condition on the ceiling function, we show that there exists an anisotropic Sobolev space contained in the $L^2$ space such that the Perron-Frobenius operator
Tsujii, Masato
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Toward Network-based DDoS Detection in Software-defined Networks [PDF]
To combat susceptibility of modern computing systems to cyberattack, identifying and disrupting malicious traffic without human intervention is essential.
Chaves Luciano Jerez +4 more
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Some General Theorems for Compact Acyclic Multifunctions
We present general Leray-Schauder type theorems for compact acyclic Multifunctions, using the topological transversality theorem by the author.
Donal O’Regan
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On ω-essential mappings onto manifolds [PDF]
Essential mappings have played an important role in homotopy theory as well as in continua theory. A mapping \(f: X\to M\) from a compactum into a manifold is said to be essential provided every admissible deformation of \(f\) is surjective, while a mapping \(f: X\to M\) is said to be \(\omega\)- essential provided that \(f\times \hbox{id}_ k: X\times ...
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Topological Transversality Principles and General Coincidence Theory
This paper presents general topological coincidence principles for multivalued maps defined on subsets of completely regular topological spaces.
O’Regan Donal
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High-Precision Depth Map Estimation from Missing Viewpoints for 360-Degree Digital Holography
In this paper, we propose a novel model to extract highly precise depth maps from missing viewpoints, especially for generating holographic 3D content. These depth maps are essential elements for phase extraction, which is required for the synthesis of ...
Hakdong Kim +5 more
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Probabilistic Mapping Reveals Optimal Stimulation Site in Essential Tremor [PDF]
ObjectiveThe objective of this study was to obtain individual clinical and neuroimaging data of patients undergoing deep brain stimulation (DBS) for essential tremor (ET) from 5 different European centers to identify predictors of outcome and to identify an optimal stimulation site.MethodsWe analyzed retrospectively baseline covariates, pre‐ and ...
Andreas Nowacki +17 more
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Landsat-based remapping of the south-western Kalahari
Landsat-4 remote sensing is used to construct distortion-free maps of the almost trackless southern Kalahari Desert. These maps show the geography of natural pans, riverbeds and artificial water holes, and are improved versions of previous maps. The maps
J. du P. Bothma, D.R. Swart
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