نتایج جستجو برای: sidon

تعداد نتایج: 262  

2017
Marc Haber Claude Doumet-Serhal Christiana Scheib Yali Xue Petr Danecek Massimo Mezzavilla Sonia Youhanna Rui Martiniano Javier Prado-Martinez Michał Szpak Elizabeth Matisoo-Smith Holger Schutkowski Richard Mikulski Pierre Zalloua Toomas Kivisild Chris Tyler-Smith

The Canaanites inhabited the Levant region during the Bronze Age and established a culture that became influential in the Near East and beyond. However, the Canaanites, unlike most other ancient Near Easterners of this period, left few surviving textual records and thus their origin and relationship to ancient and present-day populations remain unclear. In this study, we sequenced five whole ge...

Journal: :Eur. J. Comb. 2013
Arturas Dubickas Tomasz Schoen Manuel Silva Paulius Sarka

For two finite sets of integers A and B their additive energy E(A, B) is the number of solutions to a + b = a + b, where a, a ∈ A and b, b ∈ B. Given finite sets A, B ⊆ Z with additive energy E(A, B) = |A||B| + E, we investigate the sizes of largest subsets A ⊆ A and B ⊆ B with all |A||B| sums a + b, a ∈ A, b ∈ B, being different (we call such subsets A, B co-Sidon). In particular, for |A| = |B...

2014
Nick Marriner Christophe Morhange David Kaniewski Nicolas Carayon

Beirut, Sidon and Tyre were major centres of maritime trade from the Bronze Age onwards. This economic prosperity generated increased pressures on the local environment, through urbanization and harbour development. Until now, however, the impact of expanding seaport infrastructure has largely been neglected and there is a paucity of data concerning the environmental stresses caused by these ne...

Journal: :Transactions of the Moscow Mathematical Society 2014

Journal: :Journal of Combinatorics 2013

Journal: :Journal of Combinatorics 2014

Journal: :Proceedings of the American Mathematical Society 1978

Journal: :Involve, a Journal of Mathematics 2019

Journal: :Acta Mathematica Hungarica 2022

We study the maximum size of Sidon sets in unions integer intervals. If \(A\subset\mathbb{N}\) is union two intervals and if \( |A| =n\) (where \) denotes cardinality \(A\)), we prove that \(A\) contains a set at least \(0,876\sqrt{n}\). On other hand, by using small differences technique, establish bound \(k\)

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