Prescribing scalar curvature on ${S}^{3}$

Matthias Schneider

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Minimal degree solutions for the Bezout equation

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Some elementary applications of topological degree.

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Agrawal, Kayal, and Saxena recently introduced a new method of proving that an integer is prime. The speed of the Agrawal-Kayal-Saxena method depends on proven lower bounds for the size of the multiplicative semigroup generated by several polynomials modulo another polynomial $h$ . Voloch pointed out an application of the Stothers-Mason ABC theorem in this context: under mild assumptions, distinct polynomials $A, B, C$ of degree at most $1.2 deg h - 0.2 deg rad A B C$ cannot all be congruent modulo $h$ . This paper presents two...

On the Diophantine equation $G_{n} (x) = G_{m} (P (x))$ for third order linear recurring sequences.

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Displaying similar documents to “Prescribing scalar curvature on S 3 ”

Minimal degree solutions for the Bezout equation

Some elementary applications of topological degree.

Sharper ABC-based bounds for congruent polynomials

On the Diophantine equation G n ( x ) = G m ( P ( x ) ) for third order linear recurring sequences.

The Brouwer-Jordan theorem

Displaying similar documents to “Prescribing scalar curvature on $S^{3}$ ”

On the Diophantine equation $G_{n} (x) = G_{m} (P (x))$ for third order linear recurring sequences.