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Page 1 of 21 𝑬 ∙ 𝑑𝑨 = 𝑞 𝜀( 𝑩 ∙ 𝑑𝑨 = 0 𝑬 ∙ 𝑑𝑺 = −𝑑Φ. 𝑑𝒕 𝑩 ∙ 𝑑𝑺 = 𝜇(𝑖 + 𝜇(𝜀(𝑑Φ3…

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Advances in Applied Mathematics 38 2007 505–525 www.elsevier.comlocateyaama On α-greedy expansions of numbers Clemens Heuberger a,∗,1, Helmut Prodinger b,2 a Institut…

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arXiv:1609.07593v2 [cs.LO] 14 Oct 2016n2N is known as A105633 in the Online Encyclopedia of Integer Se-quences [2] and counts, beside plain -terms, black-white binary trees (described Documents

COMBINATORICS OF λ-TERMS: A NATURAL APPROACH MACIEJ BENDKOWSKI KATARZYNA GRYGIEL PIERRE LESCANNE AND MAREK ZAIONC Abstract We consider combinatorial aspects of λ-terms…

EXPLICIT BOUNDS FOR SUMS OF SQUARESusers.wfu.edu/rouseja/cv/sumsofsqrs.pdf · EXPLICIT BOUNDS FOR SUMS OF SQUARES JEREMY ROUSE Abstract. For an even integer k, let r 2k(n) be the Documents

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arXiv:math/0405251v2 [math.CO] 23 May 2004arXiv:math/0405251v2 [math.CO] 23 May 2004 Abstract A famous theorem of Szemer´edi asserts that given any density 0 < δ ≤ 1 and any integer Documents

ar X iv :m at h 04 05 25 1v 2 m at h. C O 2 3 M ay 2 00 4 Abstract A famous theorem of Szemerédi asserts that given any density 0 δ ≤ 1 and any integer k ≥ 3, any…

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Efficient Algorithms for Sparse Cyclotomic Integer Zero Testing Qi Cheng∗ Sergey P Tarasov† Mikhail N Vyalyi‡ October 29 2008 Abstract We present two deterministic…

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