论文标题

二次多项式的近似无限产物

Badly approximable infinite products of quadratic polynomials

论文作者

Badziahin, Dmitry, Eggins, Cameron

论文摘要

我们在有理数$ u $和$ v $上提供了许多条件,这些条件确保了laurent系列$ g_ {u,v}(x):= \ prod_ {t = 0}^\ infty(1 + ux^{ - 3^t} + vx^t} + vx^{ - 2 \ 2 \ 2 \ 2 \ 2 \ cdot 3^t})$ abotimable able colly oble oble oble oble oble obly able。

We provide a number of conditions on the rational numbers $u$ and $v$ which ensure that the Laurent series $g_{u,v}(x):=\prod_{t=0}^\infty (1+ux^{-3^t} + vx^{-2\cdot 3^t})$ is badly approximable.

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