Diophantine approximation : festschrift for wolfgang schmidt
Diophantine approximation : festschrift for wolfgang schmidt
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发表时间：
2008
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通讯作者：
H. P. Schlickewei;S. Klaus;R. Tichy
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文献类型：
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作者：
H. P. Schlickewei;S. Klaus;R. Tichy
- 献给沃尔夫冈·蒂希Schaffer的行列式论证。算术和井字游戏序列{NkX }和丢番图方程的度量差异结果。Mahler's classification of numbers compared with Kosma's，II. p的q-模拟和其他一些q-级数的有理逼近。在点分布的不规则性中的经典均方问题中的随机性和数字移位。子空间定理在某些丢番图问题中的应用子空间定理的一个推广与高次多项式。关于丢番图方程Gn（x）= Gm（y），其中Q（x，y）= 0.多项式可除无穷多个k-多项式的一个准则。Approximants de Pade des q-Polymeres.-线性递归序列的某些方程的解的集合。计算具有大高度的代数数I.- Nagell-Ljunggren方程对角情形的类数条件。zeta值的近似值的构造。Diophantiens des varieties Toriques Projectives.-一个不平等的洛哈谢维奇算术。关于一类数的连分式展开。一个线性齐次同余的解的个数。关于Brun算法的李雅普诺夫理论的注记轨道和和模向量不变量。有理数对数的新的无理性结果。
-Dedication to Wolfgang Tichy.-Schaffer's Determinant Argument.-Arithmetic progressions and Tic-Tac-Toe games.-Metric discrepancy results for sequences {NkX } and Diophantine equations.-Mahler's classification of numbers compared with Kosma's, II.-Rational approximations to a q-analogue of p and some other q-series.-Orthogonality and digit shifts in the classical Mean Squares problem in irregularities of point distribution.-Applications of the Subspace Theorem to certain Diophantine problems.-A generalization of the Subspace Theorem with polynomials of higher degree.-On the Diophantine equation Gn (x) = Gm (y) with Q(x,y) = 0.-A criterion for polynomials to divide infinitely many k-nomials.-Approximants de Pade des q-Polylogarithmes.-The set of solutions of some equation for linear recurrence sequences.-Counting algebraic numbers with large height I.-Class number conditions for the diagonal case of the equation of Nagell-Ljunggren.-Construction of approximations to zeta-values.-Quelques aspects Diophantiens des varietes Toriques Projectives.-Une inegalite de Lojasiewicz arithmetique.-On the continued fraction expansion of a class of numbers.-The number of solutions of a linear homogeneous congruence.-A note on Lyapunov theory for Brun algorithm.-Orbit sums and modular vector invariants.-New irrationality results for dologarithms of rational numbers.