Diophantine approximation and abelian varieties : introductory lectures / B. Edixhoven, J.-H. Evertse

Contents: Frits Beukers, Diophantine equations and approximation (1–11); Rob Tijdeman, Diophantine approximation and its applications (13–20); Rob Tijdeman, Roth's theorem (21–30); Jan-Hendrik Evertse, The subspace theorem of W. M. Schmidt (31–50); Johan Huisman, Heights on abelian varieties (51–61); Jaap Top, D. Mumford's "A remark on Mordell's conjecture'' (63–67); Johan de Jong, Ample line bundles and intersection theory (69–76); Marius van der Put, The product theorem (77–82); Carel Faber, Geometric part of Faltings's proof (83–91); Robert Jan Kooman, Faltings's version of Siegel's lemma (93–96); Bas Edixhoven, Arithmetic part of Faltings's proof (97–110); Gerard van der Geer, Points of degree d on curves over number fields (111–116); Frans Oort, "The'' general case of S. Lang's conjecture (after Faltings) (117–122)