Results 1 to 10 of about 1,229 (303)
On Perfectness of Systems of Weights Satisfying Pearson’s Equation with Nonstandard Parameters
Axioms, 2023 Measures generating classical orthogonal polynomials are determined by Pearson’s equation, whose parameters usually provide the positivity of the measures.
Alexander Dyachenko
exaly +4 more sources
On the uniform perfectness of equivariant diffeomorphism groups for principal G manifolds [PDF]
Opuscula Mathematica, 2017 We proved in [K. Abe, K. Fukui, On commutators of equivariant diffeomorphisms, Proc. Japan Acad. 54 (1978), 52-54] that the identity component \(\text{Diff}\,^r_{G,c}(M)_0\) of the group of equivariant \(C^r\)-diffeomorphisms of a principal \(G\) bundle \
Kazuhiko Fukui
doaj +2 more sources
Size-Dependent Structural, Magnetic and Magnetothermal Properties of Y3Fe5O12 Fine Particles Obtained by SCS [PDF]
Nanomaterials, 2022 Iron-containing oxides are the most important functional substance class and find a tremendous variety of applications. An attractive modern application is their use in biomedical technologies as components in systems for imaging, drug delivery ...
Tatiana Kiseleva +13 more
doaj +2 more sources
Virtual dissection applications in learning human anatomy: international medical students’ perspectives [PDF]
BMC Medical EducationBackground Understanding human anatomy is fundamental to building medical competencies. This study explored the diverse perceptions of medical students in Saudi Arabia and Egypt concerning virtual dissection applications.
Adel M. Aboregela +7 more
doaj +2 more sources
Quaestiones Mathematicae, 2017 This paper makes a comparison between two notions of perfectness for locales which come as direct reformulations of the two equivalent topological definitions of perfectness. These reformulations are no longer equivalent.
Javier Gutierrez Garcia +2 more
exaly +2 more sources
ε-Subgame Perfectness of an Open-Loop Stackelberg Equilibrium in Linear-State Games
Dynamic Games and Applications, 2012 Open-loop Stackelberg equilibria in linear-state games are subgame perfect. This result holds under the hypothesis of unconstrained final state; whereas we need to take into account suitable final-state conditions in order to correctly formalize certain ...
Alessandra Buratto +2 more
exaly +2 more sources
On edge perfectness and classes of bipartite graphs
Discrete Mathematics, 1996 We define a notion of dependence for the edges of a graph and derive a concept of edge perfectness. We give some examples of classes of bipartite edge-perfect graphs.
Haiko Müller
exaly +2 more sources
Perfectness of normal products of graphs
Discrete Mathematics, 1978 Let θ(θ1) be the partition number (edge partition number) of a graph, let α be the stability number of G. Then G is perfect (θ1-perfect) if for every induced subgraph H of G, we have θ(H) = α(H) (θ1(H) = α(H)).We prove the following characterization ...
G. Ravindra, Ravindra, G.
exaly +2 more sources
On the perfectness of C^{∞,s}-diffeomorphism groups on a foliated manifold [PDF]
Opuscula Mathematica, 2008 The notion of \(C^{r,s}\) and \(C^{\infty,s}\)-diffeomorphisms is introduced. It is shown that the identity component of the group of leaf preserving \(C^{\infty,s}\)-diffeomorphisms with compact supports is perfect.
Jacek Lech
doaj +1 more source
Various domain constants related to uniform perfectness [PDF]
Complex Variables and Elliptic Equations, 1998 This is a survey article on domain constants related to uniform perfectness. We gather comparison theorems for various domain constants, most of which are more or less known or elementary but not stated quantitatively in the literature, and some are new ...
Toshiyuki Sugawa
exaly +1 more source