Results 81 to 90 of about 592,649 (316)
On homogeneous Hermite–Lorentz spaces [PDF]
Asian Journal of Mathematics, 2016 We define naturally Hermite-Lorentz metrics on almost-complex manifolds as special case of pseudo-Riemannian metrics compatible with the almost complex structure. We study their isometry groups.
Ben-Ahmed, Ali, Zeghib, Abdelghani
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FEBS Open Bio, EarlyView.We generated and characterized clear cell renal cell carcinoma models using the patient‐derived RCC243 cell line—including cell culture, orthotopic, and metastatic tumors—via single‐cell RNA‐sequencing for comparisons between models and patient tumor datasets.
Richard Huang +9 more
wiley +1 more source
Symmetries of holomorphic geometric structures on tori
Complex Manifolds, 2016 We prove that any holomorphic locally homogeneous geometric structure on a complex torus of dimension two, modelled on a complex homogeneous surface, is translation invariant. We conjecture that this result is true in any dimension.
Dumitrescu Sorin, McKay Benjamin
doaj +1 more source
Homogeneous mixed Herz-Morrey spaces and its Applications [PDF]
arXiv, 2022 In this paper, we introduce homogeneous mixed Herz-Morrey spaces $M\dot{K}_{p,\vec{q}}^{\alpha,\lambda}(\mathbb{R}^n)$ and show it's some properties. Firstly, the boundedness of sublinear operators, fractional type operators in homogeneous mixed Herz-Morrey spaces is investigated.
arxiv
Harmonic Maps into Homogeneous Spaces According to a Darboux Homogeneous Derivative [PDF]
SIGMA 11 (2015), 069, 12 pages, 2014 Our purpose is to use a Darboux homogenous derivative to understand the harmonic maps with values in homogeneous space. We present a characterization of these harmonic maps from the geometry of homogeneous space. Furthermore, our work covers all type of invariant geometry in homogeneous space.
arxiv +1 more source
On the Volume in Homogeneous Spaces [PDF]
Nagoya Mathematical Journal, 1959 Guldin-Pappus’s theorem about the volume of a solid of rotation in the euclidean space has been generalized in two ways. G. Koenigs [1] and J. Hadamard [2] proved that the volume generated by a 1-parametric motion of a surface D bounded by a closed curve c is equal to where are quantities attached to D with respect to a rectangular coordinate system ...
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