Elliptic Curves, Modular Forms and Iwasawa Theory

<p>1. A.Berti, M.Bertolini, R.Venerucci: Congruences between modular forms and the Birch and Swinnerton-Dyer conjecture.- 2. T.Bouganis: P-adic measures for Hermitian modular forms and the Rankin–Selberg method.- 3. A.Conti, A.Iovita, J.Tilouine: Big image of Galois representations associated with finite slope p-adic families of modular forms.- 4. A.Dabrowski: Behaviour of the order of Tate–Shafarevich groups for the quadratic twists of X0(49).- 5. T.Fukaya, K.Kato, R.Sharifi: Compactifications of S-arithmetic quotients for the projective general linear group.- 6. R.Greenberg: On the structure of Selmer groups.- 7. H.Hida: Control of Lambda-adic Mordell-Weil groups.- 8. M.Kakde: Some congruences for non-CM elliptic curves.- 9. M.Kim: Diophantine geometry and non-abelian reciprocity laws I.- 10. G.Kings: On p-adic interpolation of motivic Eisenstein classes.- 11. T. Lawson, C.Wuthrich: Vanishing of some Galois cohomology groups for elliptic curves.- 12. P.Schneider, O.Venjakob: Coates–Wiles homomorphisms and Iwasawa cohomology for Lubin–Tate extensions.- 13. A.Wiles, A.Snowden: Big image in compatible systems.</p>