Lerna Pehlivan
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Kenneth S. Williams
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Positive Integers Represented by Regular Primitive Positive-Definite Integral Ternary Quadratic Forms
Positive-definite ternary quadratic forms which are (4,1)-universal and (4,3)-universal
$(k,l)$-universality of ternary quadratic forms $ax^2 + by^2+ cz^2$
Some new evaluations of the Legendre symbol $\left( \frac{a+b\sqrt{q}}{p}\right)$
On the number of representations of a positive integer as a sum of two binary quadratic forms
The power series expansion of certain infinite products $q^r \prod_{n=1}^\infty(1-q^n)^{a_1}(1-q^{2n})^{a_2}\cdots (1-q^{mn})^{a_m}$
Some product-to-sum identities
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