Add to ORKGWe use the Schmidt Subspace Theorem to establish the transcendence of a class of quasi-periodic continued fractions. This improves earlier works of Maillet and of A. Baker. We also improve an old result of Davenport and Roth on the rate of increase of the denominators of the convergents to any real algebraic number
In the present work, we investigate real numbers whose sequence of partial quotients enjoys some com...
summary:We study a family of quasi periodic $p$-adic Ruban continued fractions in the $p$-adic field...
summary:We study a family of quasi periodic $p$-adic Ruban continued fractions in the $p$-adic field...
We use the Schmidt Subspace Theorem to establish the transcendence of a class of quasi-periodic cont...
We use the Schmidt Subspace Theorem to establish the transcendence of a class of quasi-periodic cont...
We use the Schmidt Subspace Theorem to establish the transcendence of a class of quasi-periodic cont...
AbstractUsing recent work of Adamczewski and Bugeaud, we are able to relax the conditions given by B...
In the present work, we investigate real numbers whose sequence of partial quotients enjoys some com...
In the present work, we investigate real numbers whose sequence of partial quotients enjoys some com...
It is widely believed that the continued fraction expansion of every irrational algebraic number $\a...
It is widely believed that the continued fraction expansion of every irrational algebraic number $\a...
AbstractUsing recent work of Adamczewski and Bugeaud, we are able to relax the conditions given by B...
It is widely believed that the continued fraction expansion of every irrational algebraic number $\a...
It is widely believed that the continued fraction expansion of every irrational algebraic number $\a...
In the present work, we investigate real numbers whose sequence of partial quotients enjoys some com...
In the present work, we investigate real numbers whose sequence of partial quotients enjoys some com...
summary:We study a family of quasi periodic $p$-adic Ruban continued fractions in the $p$-adic field...
summary:We study a family of quasi periodic $p$-adic Ruban continued fractions in the $p$-adic field...
We use the Schmidt Subspace Theorem to establish the transcendence of a class of quasi-periodic cont...
We use the Schmidt Subspace Theorem to establish the transcendence of a class of quasi-periodic cont...
We use the Schmidt Subspace Theorem to establish the transcendence of a class of quasi-periodic cont...
AbstractUsing recent work of Adamczewski and Bugeaud, we are able to relax the conditions given by B...
In the present work, we investigate real numbers whose sequence of partial quotients enjoys some com...
In the present work, we investigate real numbers whose sequence of partial quotients enjoys some com...
It is widely believed that the continued fraction expansion of every irrational algebraic number $\a...
It is widely believed that the continued fraction expansion of every irrational algebraic number $\a...
AbstractUsing recent work of Adamczewski and Bugeaud, we are able to relax the conditions given by B...
It is widely believed that the continued fraction expansion of every irrational algebraic number $\a...
It is widely believed that the continued fraction expansion of every irrational algebraic number $\a...
In the present work, we investigate real numbers whose sequence of partial quotients enjoys some com...
In the present work, we investigate real numbers whose sequence of partial quotients enjoys some com...
summary:We study a family of quasi periodic $p$-adic Ruban continued fractions in the $p$-adic field...
summary:We study a family of quasi periodic $p$-adic Ruban continued fractions in the $p$-adic field...