Results 201 to 210 of about 784,927 (243)

Systems Virology at Scale. [PDF]

open access: yesCurr Opin Syst Biol
Griffiths CD, Sweatt AJ, Janes KA.
europepmc   +1 more source

Genome reorganisation and expansion shape 3D genome architecture and define a distinct regulatory landscape in coleoid cephalopods

open access: yes
Rogers TF   +10 more
europepmc   +1 more source

Applications of Fell Topology to Closed Set-Valued Optimizations in Partially Ordered First Countable Topological Vector Spaces

Numerical Functional Analysis and Optimization, 2023
Let (X, ) be a topological vector space equipped with a partial order which is induced by a nonempty pointed closed and convex cone K in X. Let (X) = 2 X be the power set of X and (X) = 2 X \{ }.
Jinlu Li
openaire   +2 more sources

Network Properties of Function Spaces Endowed with the Fell Hypograph Topology

Bulletin of the Iranian Mathematical Society, 2020
For a Tychonoff space \(X\) the author studies some network properties of the space \(C_{\downarrow F}(X)\) of continuous functions from \(X\) to \(\mathbb R\) endowed with the Fell hypograph topology, which is the subspace \(\{\{(x,y)\in X\times \mathbb R: y\le f(x)\}: f\in C(X)\}\) of the nonempty closed subsets of \(X\times \mathbb R\) endowed with ...
Leijie Wang
semanticscholar   +4 more sources

The hyperspace of the regions below continuous maps with the fell topology

Acta Mathematica Sinica, English Series, 2011
For a Tychonoff space \(X\) and \(\mathbf I=[0,1]\), \(\text{Cld}_F(X\times \mathbf I)\) stands for the hyperspace \(\text{Cld}(X\times \mathbf I)\) of all nonempty closed subsets of \(X\times \mathbf I\) endowed with the \textit{Fell topology} having as subbase sets of the form \(\{A\in \text{Cld}(X\times \mathbf I): A\cap U\neq\emptyset\}\), and ...
Yang, Zhong Qiang, Zhang, Bao Can
semanticscholar   +3 more sources

The δ-normality of F σ -sets in the fell topology

Mathematical Notes, 2012
All topological spaces considered in this paper are assumed to be Hausdorff. By an ordinal we understand the set of all smaller ordinals, and by a cardinal, an initial ordinal. The notation and terminology not explained below are the same as in the book [1].
A. Kombarov
semanticscholar   +3 more sources

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