Geodesic

Sommaire du Fascicule no. 1

Greenberg's conjecture and cyclotomic towers
p. 1-14
The rational points close to a curve III
p. 15-30
Torsion points on curves and common divisors of $a^k-1$ and $b^k-1$
p. 31-38
Arithmetic of certain hypergeometric modular forms
p. 39-55
On Fourier coefficients of modular forms of different weights
p. 57-67
Note on J. H. E. Cohn's paper “The Diophantine equation $x^n=Dy^2+1$"
p. 69-76
On the $p^{\lambda }$ problem
p. 77-101

Sommaire du Fascicule no. 2

Une généralisation du problème de Waring–Goldbach polynomial
p. 103-130
Quadratic forms with polynomial coefficients
p. 131-155
Maass operators and van der Pol-type identities for Ramanujan's tau function
p. 157-167
Arithmetic Clifford's theorem for Hermitian vector bundles
p. 169-174
Upper bounds for the number of factors for a class of polynomials with rational coefficients
p. 175-187
On the symmetry of the divisor function in almost all short intervals
p. 189-201

Sommaire du Fascicule no. 3

The structure of the tame kernels of quadratic number fields (I)
p. 203-240
Fermat's equation for matrices or quaternions over $q$-adic fields
p. 241-250
Infinite 2-class field towers of some imaginary quadratic number fields
p. 251-257
Lattice points in a circle: An improved mean-square asymptotics
p. 259-272
Problème de Lehmer pour les hypersurfaces de variétés abéliennes de type C.M.
p. 273-290
On the torsion of elliptic curves over cubic number fields
p. 291-301

Sommaire du Fascicule no. 4

The Diophantine equation $x(x+1)\dots(x+(m-1)) + r= y^n $
p. 303-308
Algebraic independence of elements from ${\Bbb C}_p$ over ${\Bbb Q}_p$, II
p. 309-326
Number of prime divisors in a product of consecutive integers
p. 327-341
Perfect powers in arithmetic progression. A note on the inhomogeneous case
p. 343-349
Diophantine equations $E({\bf x}) = P({\bf x})$ with $E$ exponential, $P$ polynomial
p. 351-362
On the number of equivalence classes of binary forms of given degree and given discriminant
p. 363-399
On values of the Mahler measure in a quadratic field (solution of a problem of Dixon and Dubickas)
p. 401-408