Results 81 to 90 of about 69,620 (237)
Remainders, Singular Sets and the Cantor Set
The authors characterize when, for nonlocally compact \(X\), there is a compactification \(\alpha X\) of \(X\) for which the closure of \(\alpha X\smallsetminus X\) is homeomorphic to the Cantor set \(2^ \omega\).
Hatzenbuhler, James P., Mattson, Don A.
openaire +3 more sources
Liquidity Spillover in the Corporate Bond Market
Abstract In this study, I examine liquidity spillover in the corporate bond market. Using regulation‐induced selling pressure in the corporate bond market following rating downgrades from investment grade to high yield, I document that liquidity shocks to downgraded bonds spill over to their peer bonds that are issued by firms with high fundamental ...
Jiyoon Choi
wiley +1 more source
The set of subsums of the series ∑n=1∞$\begin{array}{} \sum_{n=1}^{\infty} \end{array}$ xn is known to be one of three types: a finite union of intervals, homeomorphic to the Cantor set, or of the type known as a Cantorval.
Ferdinands John, Ferdinands Timothy
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Inspired by the work of Newhouse in one real variable, we introduce a relevant notion of thickness for dynamical Cantor sets of the plane associated to a holomorphic IFS.
Biebler, Sébastien
core
On the Hausdorff dimension of some sets of numbers defined through the digits of their $Q$-Cantor series expansions [PDF]
Following in the footsteps of P. Erd\H{o}s and A. R\'enyi we compute the Hausdorff dimension of sets of numbers whose digits with respect to their $Q$-Cantor series expansions satisfy various statistical properties.
Airey, Dylan, Mance, Bill
core
Abstract Social services for the elderly are becoming increasingly important in societies where the elderly population is growing and requires specific attention to ensure their well‐being. Within these services, nursing homes play a key role, and it is therefore vital to ensure efficient management with an assessment according to their characteristics,
Georgina Solaz‐Moreno +2 more
wiley +1 more source
All projections of a typical Cantor set are Cantor sets
In 1994, John Cobb asked: given $N>m>k>0$, does there exist a Cantor set in $\mathbb R^N$ such that each of its projections into $m$-planes is exactly $k$-dimensional? Such sets were described for $(N,m,k)=(2,1,1)$ by L.Antoine (1924) and for $(N,m,m)$ by K.Borsuk (1947). Examples were constructed for the cases $(3,2,1)$ by J.Cobb (1994), for $
openaire +3 more sources
Place Matters at Work: A Systematic Review of Workplace Attachment and Environmental Factors
ABSTRACT The topic of workplace attachment has garnered significant attention in academic studies since the early 2010s. However, due to its inherently interdisciplinary scope, research on workplace attachment remains notably fragmented and lacks cohesion, resulting in numerous unresolved questions.
Rubinia Celeste Bonfanti +3 more
wiley +1 more source
Local Fractional Sumudu Transform with Application to IVPs on Cantor Sets
Local fractional derivatives were investigated intensively during the last few years. The coupling method of Sumudu transform and local fractional calculus (called as the local fractional Sumudu transform) was suggested in this paper.
H. M. Srivastava +3 more
doaj +1 more source

