A general 2-part Erdȍs-Ko-Rado theorem [PDF]
Opuscula Mathematica, 2017 A two-part extension of the famous Erdȍs-Ko-Rado Theorem is proved. The underlying set is partitioned into \(X_1\) and \(X_2\). Some positive integers \(k_i\), \(\ell_i\) (\(1\leq i\leq m\)) are given.
Gyula O. H. Katona
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Mean LEQ ratings for leaders and members during the course.
, 2022 Mean LEQ ratings for leaders and members during the course.
Xu Han (141301) +3 more
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On the 2-adic order of Stirling numbers of the second kind and their differences [PDF]
Discrete Mathematics & Theoretical Computer Science, 2009 Let $n$ and $k$ be positive integers, $d(k)$ and $\nu_2(k)$ denote the number of ones in the binary representation of $k$ and the highest power of two dividing $k$, respectively.
Tamás Lengyel
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Ground state of superheavy elements with $120 \leq Z \leq 170$: systematic study of the electron-correlation, Breit, and QED effects [PDF]
, 2023 For superheavy elements with atomic numbers $120\leq Z \leq 170$, the concept of the ground-state configuration is being reexamined. To this end, relativistic calculations of the electronic structure of the low-lying levels are carried out by means of ...
Tupitsyn, I. I. +5 more
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$p$-groups with a small number of character degrees and their normal subgroups [PDF]
International Journal of Group TheoryIf $G$ be a finite $p$-group and $\chi$ is a non-linear irreducible character of $G$, then $\chi(1)\leq |G/Z(G)|^{\frac{1}{2}}$. In \cite{fernandez2001groups}, Fern\'{a}ndez-Alcober and Moret\'{o} obtained the relation between the character degree set of
Nabajit Talukdar, Kukil Rajkhowa
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Riesz transforms on graphs for $1 \leq p \leq 2$
MATHEMATICA SCANDINAVICA, 2000 Let \(\Gamma\) be a connected infinite, locally unifomly finite graph having the doubling property and endowed with a reversible Markov kernel \(p\). Let \(\nabla\) be a discrete gradient, \(Pf(x)=\sum_{y\in \Gamma}^{}p(x,y)f(y)\) and \(I\) be the identity operator.
openaire +2 more sources
Continuity in a parameter of solutions to generic boundary-value problems
Electronic Journal of Qualitative Theory of Differential Equations, 2016 We introduce the most general class of linear boundary-value problems for systems of first-order ordinary differential equations whose solutions belong to the complex Hölder space $C^{n+1,\alpha}$, with $0\leq n\in\mathbb{Z}$ and $0\leq\alpha\leq 1$. The
Vladimir Mikhailets +2 more
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The norming sets of multilinear forms on a certain normed space $\mathbb{R}^n$
Математичні СтудіїLet $n, m\in \mathbb{N}, n, m\geq 2$ and $E$ a Banach space. An element $(x_1, \ldots, x_n)\in E^n$ is called a~norming point of $T\in {\mathcal L}(^n E)$ if $\|x_1\|=\cdots=\|x_n\|=1$ and $|T(x_1, \ldots, x_n)|=\|T\|,$ where ${\mathcal L}(^n E ...
Sung Guen Kim
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Status of noise pollution in households of Kathua city (J&K)
Environment Conservation Journal, 2011 The present study has been carried out to assess the seasonal variations of Leq ,NC and LNP noise levels in households located at different areas of Kathua city.
R.K. Rampal, R.S. Jasrotia , S. Kotwal
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A note on $|N,p,q|_{k},\, (1\leq k\leq 2)$ summability of orthogonal series
, 2011 In this paper we present some results on $|N,p,q|_{k},\, (1\leq k\leq 2)$ summability of orthogonal ...
Krasniqi, Xhevat Z.
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