Results 11 to 20 of about 110,593 (279)
Fourier analysis on the Heisenberg group [PDF]
We obtain a usable characterization of the (group) Fourier transform of đť’®(H n ) (Schwartz space on the Heisenberg group). The characterization involves writing elements of [Formula: see text] as asymptotic series in Planck's constant.
Daryl Geller
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Dorronsoro's theorem in Heisenberg groups [PDF]
A theorem of Dorronsoro from the 1980s quantifies the fact that real-valued Sobolev functions on Euclidean spaces can be approximated by affine functions almost everywhere, and at all sufficiently small scales. We prove a variant of Dorronsoro's theorem in Heisenberg groups: functions in horizontal Sobolev spaces can be approximated by affine functions
Orponen, Tuomas, Fässler, Katrin
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On Properties of the (2n+1)-Dimensional Heisenberg Lie Algebra
In the present paper, we study some properties of the Heisenberg Lie algebra of dimension . The main purpose of this research is to construct a real Frobenius Lie algebra from the Heisenberg Lie algebra of dimension .
Edi Kurniadi
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Gradient flow of Einstein-Maxwell theory and Reissner-Nordström black holes
Ricci flow is a natural gradient flow of the Einstein-Hilbert action. Here we consider the analog for the Einstein-Maxwell action, which gives Ricci flow with a stress tensor contribution coupled to a Yang-Mills flow for the Maxwell field.
Davide De Biasio +3 more
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NET-(works) in arterial and venous thrombo-occlusive diseases
Formation of Neutrophil Extracellular Traps (NETosis), accompanied by the release of extracellular decondensed chromatin and pro-inflammatory as well as pro-thrombotic factors, is a pivotal element in the development and progression of thrombo-occlusive ...
Monika Zdanyte +5 more
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Quasiconvexity in the Heisenberg group [PDF]
15 pages, 4 figures.
David A. Herron +2 more
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Deformation quantization of the Heisenberg group [PDF]
(TeX 9 pages, some misprints are here corrected)
BONECHI F. +3 more
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Surjektifitas Pemetaan Eksponensial untuk Grup Lie Heisenberg yang Diperumum
The Heisenberg Lie Group is the most frequently used model for studying the representation theory of Lie groups. This Lie group is modular-noncompact and its Lie algebra is nilpotent.
Edi Kurniadi +2 more
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Hölder Regularity of Quasiminimizers to Generalized Orlicz Functional on the Heisenberg Group
In this paper, we apply De Giorgi-Moser iteration to establish the Hölder regularity of quasiminimizers to generalized Orlicz functional on the Heisenberg group by using the Riesz potential, maximal function, Calderón-Zygmund decomposition, and covering ...
Junli Zhang, Pengcheng Niu
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Uncertainty Principles for Heisenberg Motion Group
In this article, we will recall the main properties of the Fourier transform on the Heisenberg motion group G=ℍn⋊K, where K=Un and ℍn=ℂn×ℝ denote the Heisenberg group.
Walid Amghar
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