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85
manickam-FINITE ELEMENT ANALYSIS OF DEBONDED SANDWICH BEAMS UNDER ..pdf
manickam-FINITE ELEMENT ANALYSIS OF DEBONDED SANDWICH BEAMS UNDER .
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60
Kamini Manickam - University of Western Australia.pdf
Kamini Manickam - University of Western Australia
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20
the manickam-miklos-singhi conjectures for sets and vector spaces:的马尼克姆-清淡的-林o猜测集和向量空间.pdf
the manickam–miklós–singhi conjectures for sets and vector spaces：的马尼克姆–清淡的–林ó猜测集和向量空间
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27
A linear bound on the Manickam-Miklos-Singhi conjecture.pdf
A linear bound on the Manickam–Miklós–Singhi conjecture
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23
A Branch-and-Cut Strategy for the Manickam-Mikl os-Singhi….pdf
A Branch-and-Cut Strategy for the Manickam-Mikl os-Singhi…
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13
A note on the Manickam-Miklos-Singhi conjecture for vector spaces.pdf
A note on the Manickam–Miklós–Singhi conjecture for vector spaces
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10
A note on the Manickam-Miklos-Singhi conjecture.pdf
A note on the Manickam–Miklós–Singhi conjecture
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6
An improved bound for the Manickam-Miklos-Singhi conjecture.pdf
An improved bound for the Manickam–Miklós–Singhi conjecture
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25
201308.2176v1 A linear bound on the Manickam-Miklos-Singhi Conjecture.pdf
Suppose that we have a set of numbers x_1, ..., x_n which have nonnegative sum. How many subsets of k numbers from {x_1, ..., x_n} must have nonnegative sum? Manickam, Miklos, and Singhi conjectured that for n at least 4k the answer is (n-1 \choose k-1). This conjecture is known to hold when n is large compared to k. The best known bounds are due to Alon, Huang, and Sudakov who proved the conjecture when n > 33k^2. In this paper we improve this bound by showing that there is a constant C such that the conjecture holds when n > Ck.
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