Titlebook: Diophantine Approximation; Festschrift for Wolf Hans Peter Schlickewei,Klaus Schmidt,Robert F. Tic Conference proceedings 2008 Springer-Ver

accessory

Isthmus

Robert Fletcher,Marie-Josée Fortinform . with . . ∈ ?, where ., . . > 0 with given polynomials . . and nonzero numbers α. (thus for each . . .). is a linear recurrence sequence, see also [ST, Sec.C]). The general assumption of [SS1, p.220] is that α. is a root of unity and that . . ≠ 0 for . > 0 (. . may be zero), . 1, ..., . Furthe

BIBLE

Robert Fletcher,Marie-Josée Fortinr . and real number ., it is well known that the number . of points α in . having degree . over ? and satisfying . is finite. This is the one-dimensional case of Northcott’s Theorem [.] (see also [5, page 59]). The systematic study of the counting function ., and that of related functions in higher

NATAL

James P. LeSage,Manfred M. Fischerffisamment rigide pour que beaucoup des invariants s’explicitent en termes combinatoires, et en même temps suffisamment riche pour permettre de tester et illustrer diverses conjectures et théories abstraites. Elle trouve application dans de nombreuses branches des mathématiques : géométrie algébriqu

Saline

A Typology of Spatial Econometric Modelsal reference is Chapter I of [10]). If ξ is irrational, then, by letting . tend to infinity, this provides infinitely many rational numbers ../x. with |ξ - x./x...... By contrast, an irrational real number ξ is said to be . if there exists a constant c. > 0 suchthat |ξ - ..... for each .. or,equival

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eustachian-tube

容易懂得

Monotonous

Helene Schuberth,Gert D. WehingerLet . denote an algebraically closed field of characteristic 0, and let A.,..., A., G.,..., ... ∈ K[.] and . be a sequence of polynomials defined by the . th order linear recurring relation . Furthermore, let P(.) ∈ K[.], deg . ≥ 1. Recently, we investigated the question, what can be said about the number of solutions of the Diophantine equation

GLOOM

Manfred M. Fischer (Director),Peter NijkampConsidérons la série . qui converge pour tout complexe |q|. 1 et tout entier . 1. La notation ζ. est justifiée par le fait que cette fonction est un .-analogue de la fonction zêta de Riemann ζ . au sens suivant (voir [5, paragraphe 4.1], [3, Theorem 2] ou [.]),