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Development and validation of a measure of early adverse experiences: childhood adversity scale. [PDF]
Yanik M +4 more
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Mid- and late-life lifestyle activities as main drivers of general and domain-specific cognitive reserve in individuals with Parkinson's disease: cross-sectional and longitudinal evidence from the LANDSCAPE study. [PDF]
Ophey A +19 more
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On Bernstein inequalities for multivariate trigonometric polynomials in $L_p$, $0\leq p\leq\infty$
Czechoslovak Mathematical Journal, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhu, Laiyi, Zhao, Xingjun
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Classical arcs in PG\((r,q)\) for \(23\leq q\leq 29\)
Discret. Math., 2001Let \(PG(r,q)\) be the \(r\)-dimensional projective space over Galois field \(F_q\). A \(k\)-arc \(K\) in \(PG(r,q)\) is a set of \(k\) points such that no \(r+1\) points of \(K\) lie in a hyperplane. A normal rational curve in \(PG(r,q)\) \((r\leq q-2)\) is a set of \(q+1\) points which is (projectively) isomorphic to \(\{(1,t, \dots,t^r)\); \(t\in ...
J. M. Chao, Hitoshi Kaneta
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Ars Combinatoria
Two binary structures \(\mathfrak{R}\) and \(\mathfrak{R’}\) on the same vertex set \(V\) are \((\leq k)\)-hypomorphic for a positive integer \(k\) if, for every set \(K\) of at most \(k\) vertices, the two binary structures induced by \(\mathfrak{R}\) and \(\mathfrak{R’}\) on \(K\) are isomorphic.
Hamza Ben Brahim, Mohamed Y. Sayar
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Two binary structures \(\mathfrak{R}\) and \(\mathfrak{R’}\) on the same vertex set \(V\) are \((\leq k)\)-hypomorphic for a positive integer \(k\) if, for every set \(K\) of at most \(k\) vertices, the two binary structures induced by \(\mathfrak{R}\) and \(\mathfrak{R’}\) on \(K\) are isomorphic.
Hamza Ben Brahim, Mohamed Y. Sayar
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On the structure of the Selberg class. I: \(0\leq d\leq 1\).
1999\textit{A. Selberg} [Proceedings of the Amalfi conference on analytic number theory, held at Maiori, Amalfi, Italy, from 25 to 29 September, 1989. Salerno: Universitá di Salerno, 367--385 (1992; Zbl 0787.11037)] defined a class of Dirichlet series which includes the Riemann zeta-function, Dirichlet \(L\)-functions, \(L\)-functions attached to modular ...
J. KACZOROWSKI, PERELLI, ALBERTO
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The inequalities \(G\leq L\leq I\leq A\) in \(n\) variables
2002In this paper, the identric mean \((I)\) and logarithmic mean \((L)\) of \(n\) nonnegative numbers are defined and with \(A\) the arithmetic mean and \(G\) the geometric mean of \(n\) variables the inequalities \(G\leq L\leq I\leq A\) are given.
Xiao, Zhengang, Zhang, Zhihua
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