Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46230/1/208_2005_Article_BF01450920.pd
We prove a transcendence theorem concerning values of holomorphic maps from a disk to a quasiproject...
AbstractThe notion of algebraic dependence in the ring of arithmetic functions with addition and Dir...
International audienceIn this paper, the algebraic independence of values of the functionG d (z) := ...
AbstractWe provide a measure for the algebraic independence of some special values of the Weierstras...
AbstractThe purpose of this paper is to study the algebraic independence of numbers associated with ...
This thesis is concerned with the problem of determining a measure of algebraic independence for a p...
AbstractThe main theorem of this paper is a quantitative result on the algebraic independence of num...
AbstractLet f(z) = Σk = 0∞ zk!. Then in p-adic field we prove that for any algebraic numbers α1 ,…, ...
AbstractWe prove an interpolation formula for “semi-cartesian products” and use it to study several ...
In the last five years there has been very significant progress in the development of transcendence ...
Theory of transcendental numbers has been considered in the paper. The estimation of the transcenden...
AbstractWe give a variation of a theorem of Gelfond. One of the corollaries is Schneider's conjectur...
In this paper, we establish the linear independence of values of the $q$-analogue of the exponential...
Let ω be a real quadratic irrational number with 0<ω<1, and put (1) Fω(z1,Z2)=[?] The series Fω(...
For any Q-linearly independent complex numbers α1,...,αn, there are at least n numbers among α1,...,...
We prove a transcendence theorem concerning values of holomorphic maps from a disk to a quasiproject...
AbstractThe notion of algebraic dependence in the ring of arithmetic functions with addition and Dir...
International audienceIn this paper, the algebraic independence of values of the functionG d (z) := ...
AbstractWe provide a measure for the algebraic independence of some special values of the Weierstras...
AbstractThe purpose of this paper is to study the algebraic independence of numbers associated with ...
This thesis is concerned with the problem of determining a measure of algebraic independence for a p...
AbstractThe main theorem of this paper is a quantitative result on the algebraic independence of num...
AbstractLet f(z) = Σk = 0∞ zk!. Then in p-adic field we prove that for any algebraic numbers α1 ,…, ...
AbstractWe prove an interpolation formula for “semi-cartesian products” and use it to study several ...
In the last five years there has been very significant progress in the development of transcendence ...
Theory of transcendental numbers has been considered in the paper. The estimation of the transcenden...
AbstractWe give a variation of a theorem of Gelfond. One of the corollaries is Schneider's conjectur...
In this paper, we establish the linear independence of values of the $q$-analogue of the exponential...
Let ω be a real quadratic irrational number with 0<ω<1, and put (1) Fω(z1,Z2)=[?] The series Fω(...
For any Q-linearly independent complex numbers α1,...,αn, there are at least n numbers among α1,...,...
We prove a transcendence theorem concerning values of holomorphic maps from a disk to a quasiproject...
AbstractThe notion of algebraic dependence in the ring of arithmetic functions with addition and Dir...
International audienceIn this paper, the algebraic independence of values of the functionG d (z) := ...