Results 11 to 20 of about 820 (65)
Fuzzy Ce-I(ec, eo) and Fuzzy Completely Ce-I(rc, eo) Functions via Fuzzy e-Open Sets. [PDF]
We introduced the notions of fuzzy Ce‐I(ec, eo) functions and fuzzy completely Ce‐I(rc, eo) functions via fuzzy e‐open sets. Some properties and several characterization of these types of functions are investigated.
Seenivasan V, Kamala K.
europepmc +2 more sources
Nonnegative scalar curvature on manifolds with at least two ends
Abstract Let M$M$ be an orientable connected n$n$‐dimensional manifold with n∈{6,7}$n\in \lbrace 6,7\rbrace$ and let Y⊂M$Y\subset M$ be a two‐sided closed connected incompressible hypersurface that does not admit a metric of positive scalar curvature (abbreviated by psc). Moreover, suppose that the universal covers of M$M$ and Y$Y$ are either both spin
Simone Cecchini+2 more
wiley +1 more source
Open projections and Murray–von Neumann equivalence
Abstract We characterize the C★$C^\star$‐algebras for which openness of projections in their second duals is preserved under Murray–von Neumann equivalence. They are precisely the extensions of commutative C★$C^\star$‐algebras by annihilator C★$C^\star$‐algebras.
Masayoshi Kaneda, Thomas Schick
wiley +1 more source
Some Results on Pixley–Roy Hyperspaces
In this paper, we prove that if a space X has a point‐countable cn‐network, then the Pixley‐Roy hyperspace PR[X] also has a point‐countable cn‐network. If X is a regular space with a point‐countable ck‐network, then so does the Pixley‐Roy hyperspace PR[X].
Ljubiša D. R. Kočinac+3 more
wiley +1 more source
Strengthened inequalities for the mean width and the ℓ‐norm
Abstract Barthe proved that the regular simplex maximizes the mean width of convex bodies whose John ellipsoid (maximal volume ellipsoid contained in the body) is the Euclidean unit ball; or equivalently, the regular simplex maximizes the ℓ‐norm of convex bodies whose Löwner ellipsoid (minimal volume ellipsoid containing the body) is the Euclidean unit
Károly J. Böröczky+2 more
wiley +1 more source
We introduce a model of random ambiguity aversion. Choice is stochastic due to unobserved shocks to both information and ambiguity aversion. This is modeled as a random set of beliefs in the maxmin expected utility model of Gilboa and Schmeidler (1989).
Jay Lu
wiley +1 more source
Complete Hausdorffness and Complete Regularity on Supra Topological Spaces
The supra topological topic is of great importance in preserving some topological properties under conditions weaker than topology and constructing a suitable framework to describe many real‐life problems. Herein, we introduce the version of complete Hausdorffness and complete regularity on supra topological spaces and discuss their fundamental ...
T. M. Al-shami, Dan Huang
wiley +1 more source
Some New Variants of Relative Regularity via Regularly Closed Sets
Every topological property can be associated with its relative version in such a way that when smaller space coincides with larger space, then this relative property coincides with the absolute one. This notion of relative topological properties was introduced by Arhangel’skii and Ganedi in 1989.
Sehar Shakeel Raina+2 more
wiley +1 more source
Free Subspaces of Free Locally Convex Spaces
If X and Y are Tychonoff spaces, let L(X) and L(Y) be the free locally convex space over X and Y, respectively. For general X and Y, the question of whether L(X) can be embedded as a topological vector subspace of L(Y) is difficult. The best results in the literature are that if L(X) can be embedded as a topological vector subspace of L(I), where I=[0 ...
Saak S. Gabriyelyan+2 more
wiley +1 more source
A Study of Non‐Euclidean s‐Topology
The present paper focuses on the characterization of compact sets of Minkowski space with a non‐Euclidean s‐topology which is defined in terms of Lorentz metric. As an application of this study, it is proved that the 2‐dimensional Minkowski space with s‐topology is not simply connected. Also, it is obtained that the n‐dimensional Minkowski space with s‐
Gunjan Agrawal+3 more
wiley +1 more source