Toward a proof of the Mordell-Lang conjecture in characteristic p

[1]  D. Abramovich Subvarieties of abelian varieties and of jacobians of curves , 1991 .

[2]  Lang Serge Number Theory III: Diophantine Geometry , 1991 .

[3]  J. Voloch On the conjectures of Mordell and Lang in positive characteristics , 1991 .

[4]  M. Raynaud Courbes sur une variété abélienne et points de torsion , 1983 .

[5]  W. Chow On the Projective Embedding of Homogeneous Varieties , 1957 .

[6]  J. Noguchi Lemma on logarithmic derivatives and holomorphic curves in algebraic varieties , 1981, Nagoya Mathematical Journal.

[7]  Alexandru Buium,et al.  Intersections in jet spaces and a conjecture of S. Lang , 1992 .

[8]  F. Bogomolov POINTS OF FINITE ORDER ON AN ABELIAN VARIETY , 1981 .

[9]  S. Lang Division points on curves , 1965 .

[10]  S. Lang Diophantine Problems in Complex Hyperbolic Analysis , 1987 .

[11]  Y. Kawamata On Bloch's conjecture , 1980 .

[12]  F. Oort The isogeny class of a CM-type abelian variety is defined over a finite extension of the prime field , 1973 .

[13]  Marc Hindry,et al.  Autour d'une conjecture de Serge Lang , 1988 .

[14]  Gerd Faltings,et al.  Diophantine approximation on abelian varieties , 1991 .

[15]  S. Anantharaman,et al.  Lectures on old and new results on algebraic curves , 1966 .

[16]  Yu. I. Manin,et al.  Rational points on algebraic curves over function elds , 1996 .

[17]  Pierre Samuel,et al.  Compléments a un article de Hans Grauert sur la conjecture de Mordell , 1966 .

[18]  S. Lang Some theorems and conjectures in diophantine equations , 1960 .