Sommaire

• Codages de rotations et phénomènes d'autosimilarité

  Boris Adamczewski

  

  p. 351-386

• Products and quotients of numbers with small partial quotients

  Stephen Astels

  

  p. 387-402

• Best simultaneous diophantine approximations of some cubic algebraic numbers

  Nicolas Chevallier

  

  p. 403-414

• Uniform distribution modulo one and binary search trees

  Michel Dekking ; Peter Van der Wal

  

  p. 415-424

• Shannon's sampling theorem, incongruent residue classes and Plancherel's theorem

  Maurice M. Dodson

  

  p. 425-437

• The Zeckendorf expansion of polynomial sequences

  Michael Drmota ; Wolfgang Steiner

  

  p. 439-475

• Digital expansion of exponential sequences

  Michael Fuchs

  

  p. 477-487

• Linear independence of continued fractions

  Jaroslav Hančl

  

  p. 489-495

• Algebraic and ergodic properties of a new continued fraction algorithm with non-decreasing partial quotients

  Yusuf Hartono ; Cor Kraaikamp ; Fritz Schweiger

  

  p. 497-516

• Minimal redundant digit expansions in the gaussian integers

  Clemens Heuberger

  

  p. 517-528

• Polynomial cycles in certain rings of rationals

  Władysław Narkiewicz

  

  p. 529-552

• Polynomial growth of sumsets in abelian semigroups

  Melvyn B. Nathanson ; Imre Z. Ruzsa

  

  p. 553-560

• On a class of $\psi$-convolutions characterized by the identical equation

  Jean-Louis Nicolas ; Varanasi Sitaramaiah

  

  p. 561-583

• From Planck to Ramanujan : a quantum $1/f$ noise in equilibrium

  Michel Planat

  

  p. 585-601

• Symmetry and folding of continued fractions

  Alfred J. Van der Poorten

  

  p. 603-611

• Approximations diophantiennes des nombres sturmiens

  Martine Queffélec

  

  p. 613-628

• Résultats élémentaires sur certaines équations diophantiennes

  Pierre Samuel

  

  p. 629-646

• On a decomposition of polynomials in several variables

  Andrzej Schinzel

  

  p. 647-666

• A Gauss-Kuzmin theorem for the Rosen fractions

  Gabriela I. Sebe

  

  p. 667-682

• An explicit formula for the Mahler measure of a family of $3$-variable polynomials

  Chris J. Smyth

  

  p. 683-700