On the number of representations of n by ax² + bxy + cy²
Zhi-Hong Sun, Kenneth S. Williams (2006)
Acta Arithmetica
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Displaying similar documents to “On the number of representations of a positive integer by a binary quadratic form”
On the number of representations of n by ax² + bxy + cy²
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On the number of representations of n by ax²+by(y-1)/2, ax²+by(3y-1)/2 and ax(x-1)/2+by(3y-1)/2
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The Diophantine equation and indecomposable binary quadratic forms.
Peters, Meinhard (2004)
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On Bailey pairs and certain q-series related to quadratic and ternary quadratic forms
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We provide a new approach to establishing certain q-series identities that were proved by Andrews, and show how to prove further identities using conjugate Bailey pairs. Some relations between some q-series and ternary quadratic forms are established.
Class numbers of positive definite quaternary quadratic forms.
Arnold K. Pizer (1976)
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