Latin parallelepipeds not completing to a cube
Martin Kochol (1991)
Mathematica Slovaca
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Displaying similar documents to “Waring's problem for polynomial cubes and squares over a finite field with odd characteristic.”
Latin parallelepipeds not completing to a cube
On the sum of two squares and two powers of k
Roger Clement Crocker (2008)
Colloquium Mathematicae
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It can be shown that the positive integers representable as the sum of two squares and one power of k (k any fixed integer ≥ 2) have positive density, from which it follows that those integers representable as the sum of two squares and (at most) two powers of k also have positive density. The purpose of this paper is to show that there is an infinity of positive integers not representable as the sum of two squares and two (or fewer) powers of k, k again any fixed integer ≥ 2. ...
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James G. Huard, Kenneth S. Williams (2003)
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Colloquium Mathematicae
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Compositio Mathematica
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The Electronic Journal of Combinatorics [electronic only]
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Experimental Mathematics
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Heng Huat Chan, Shaun Cooper, Wen-Chin Liaw (2008)
Acta Arithmetica
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Waring's problem in GF(q,x)
William Webb (1973)
Acta Arithmetica
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Integers
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