In some cases we also prove similar statements for the space of the zero loci of elements of $U$. We apply these results to several explicit examples which include hypersurfaces in projective spaces, non-degenerate quadrics and complete flag varieties of the simple groups of rank 2, and also...
The relationship among nano-regular space, nano semi-regular space, nano pre-regular space, nano α-regular space, nano T0-space, nano T1... P Sathishmohan,V Rajendran,CV Kumar - Malaya Journal of Matematik 被引量: 0发表: 2019年 On pairwise semipre regular and pairwise semipre normal ...
Completely-regular space Completement completeness completeness completeness completeness Completeness (disambiguation) Completeness (disambiguation) Completeness (in logic) Completeness (in logic) Completeness (in topology) Completeness (topology) Completeness axiom Completeness of Equipment Completeness of Products ▼...
Strict Topology on Spaces of Continuous Vector-Valued Functions In this paper, X denotes a completely regular Hausdorff space, C b (X) all real-valued bounded continuous functions on X, E a Hausforff locally convex space over reals R , C b (X, E) all bounded continuous functions from ...
Completely-regular space Completement completeness completeness completeness completeness Completeness (disambiguation) Completeness (disambiguation) Completeness (in logic) Completeness (in logic) Completeness (in topology) Completeness (topology) Completeness axiom Completeness of Equipment ▼Complete...
C (2022) 82:1136 https://doi.org/10.1140/epjc/s10052-022-11114-1 Regular Article - Theoretical Physics Closed timelike curves and energy conditions in regular spacetimes Sashideep Gutti1,a, Shailesh Kulkarni2,b, Vaishak Prasad3,4,c 1 Birla Institute of Technology and Science, Pilani, ...
This extends the work of Deligne (when the log structure is trivial), and combined with the work of Ogus yields a topological description of the category of regular connections in terms of certain constructible sheaves on the Kato–Nakayama space. The key ingredients are the notion of a ...
The dimension of a polytope is defined as the smallest dimension of any Euclidean space in which the polytope can be contained. An n-dimensional polytope has (n –l)-dimensional cells. The 2-dimensional elements are called faces, the 1-dimensional elements are called edges and the 0-dimension...
Let (X; T1; T2) be a bitopological space and (X; T8(1,2), T8(2,1))its pairwise semiregularization. Then a bitopological property P is called pair-wise semiregular provided that (X; T1; T2) has the property P if and only if (X; T8(1,2), T8(2,1))has the same proper...
Compact Hausdorff space Completely regular space Compactification Proximity De Vries duality 1. Introduction As fundamental objects of study in topology, completely regular spaces have a long and interesting history. It is a celebrated result of Tychonoff that a space is completely regular iff it is ...