Results 21 to 30 of about 232,120 (259)
A generalization of the Giulietti–Korchmáros maximal curve [PDF]
Abstract We introduce a family of algebraic curves over 𝔽 q 2n (for an odd n) and show that they are maximal. When n = 3, our curve coincides with the 𝔽 q 6 -maximal curve that has been found by ...
Garcia, Arnaldo +2 more
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Weierstrass semigroups on the Skabelund maximal curve [PDF]
In 2017, D. Skabelund constructed a maximal curve over $\mathbb{F}_{q^4}$ as a cyclic cover of the Suzuki curve. In this paper we explicitly determine the structure of the Weierstrass semigroup at any point $P$ of the Skabelund curve. We show that its Weierstrass points are precisely the $\mathbb{F}_{q^4}$-rational points.
Peter Beelen +2 more
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LaTex2e, 17 pages; this article is an improved version of the paper alg-geom/9603013 (by Fuhrmann and Torres)
Fuhrmann, Rainer +2 more
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The main purpose of the study was to define optimal criterion-referenced cut-points for cardiorespiratory fitness (CRF) associated with overweight/obesity. In this cross-sectional study, participants were 1,612 children aged 7–14 years (mean age ± SD = 9.
Mario Kasović +7 more
doaj +1 more source
Objective: This study aims to present standard reference for values of maximum respiratory pressures of healthy schoolchildren, according to gender. Methods: This is a cross-sectional study involving healthy children aged 7–10 years.
Camila Isabel Santos Schivinski +3 more
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Purpose The present study aimed to compare the capabilities of preoperative usual and maximal gait speeds in predicting functional recovery in patients who have undergone total hip arthroplasty (THA). Methods Primary and unilateral THAs were performed in
Manaka Shibuya +8 more
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Introduction: The heart rate performance curve (HRPC) in maximal incremental cycle ergometer exercise demonstrated three different patterns such as downward, linear or inverse versions.
Philipp Birnbaumer +3 more
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On maximal curves that are not quotients of the Hermitian curve
For each prime power $\ell$ the plane curve $\mathcal X_\ell$ with equation $Y^{\ell^2-\ell+1}=X^{\ell^2}-X$ is maximal over $\mathbb{F}_{\ell^6}$. Garcia and Stichtenoth in 2006 proved that $\mathcal X_3$ is not Galois covered by the Hermitian curve and raised the same question for $\mathcal X_\ell$ with $\ell>3$; in this paper we show that ...
Massimo Giulietti +2 more
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Maximal variation of curves on K3 surfaces
19 pages. Comments welcome.
Dutta, Yajnaseni, Huybrechts, Daniel
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Maximal functions: Homogeneous curves [PDF]
Let t → γ( t ) be a homogeneous curve in R n . For suitable f , define [unk]( f )(
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