On  sot hat  represents  and  and not .

Robertson, John P.

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On $D$ so that $x^{2} - D y^{2} = \pm m$ .

Robertson, John P. (2006)

Acta Mathematica Academiae Paedagogicae Nyí regyháziensis. New Series [electronic only]

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A note on primes p with $σ (p^{m}) = z^{n}$

Maohua Le (1991)

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Wayne McDaniel (1993)

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On the parity of generalized partition functions, III

Fethi Ben Saïd, Jean-Louis Nicolas, Ahlem Zekraoui (2010)

Journal de Théorie des Nombres de Bordeaux

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Improving on some results of J.-L. Nicolas [], the elements of the set $𝒜 = 𝒜 (1 + z + z^{3} + z^{4} + z^{5})$ , for which the partition function $p (𝒜, n)$ (i.e. the number of partitions of $n$ with parts in $𝒜$ ) is even for all $n \geq 6$ are determined. An asymptotic estimate to the counting function of this set is also given.

Weyl almost periodic selections of supports of measure-valued functions.

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Consecutive powers in continued fractions

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A note on the diophantine equation $(x^{2} - 1) (y^{2} - 1) = {(z^{2} - 1)}^{2}$

Huaming Wu, Maohua Le (1996)

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On the number of representations of positive integers by the quadratic form $x_{1}^{2} + \dots + x_{8}^{2} + 4 x_{9}^{2}$ .

Lomadze, G. (2001)

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Gross’ conjecture for extensions ramified over four points of $ℙ^{1}$

Po-Yi Huang (2006)

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In this paper, under a mild hypothesis, we prove a conjecture of Gross for the Stickelberger element of the maximal abelian extension over the rational function field unramified outside a set of four degree-one places.

Displaying similar documents to “On D sot hat x 2 - D y 2 represents m and - m and not - 1 .”

Displaying similar documents to “On $D$ sot hat $x^{2} - D y^{2}$ represents $m$ and $- m$ and not $- 1$ .”