On abelian varieties associated with elliptic curves with complex multiplication
On Abelian Varieties with Many Endomorphisms and a Conjecture of Shimura's.
On Birch and Swinnerton-Dyer's conjecture for elliptic curves with complex multiplication. I
On certain reduction problems concerning Abelian surfaces.
On monomial relations between p-adic periods.
On p-adic L-functions Associated to Elliptic Curves.
On quasi-periods of abelian functions with complex multiplication
On the Arithmetic of Abelian Varieties.
On the Birch and Swinnerton-Dyer Conjecture.
On the main cojecture of Iwasawa theory for imaginary quadratic fields.
On the number of connected components of real abelian varieties that admit sufficiently many compley multiplications.
On the number of elliptic curves with CM cover large algebraic fields
Elliptic curves with CM unveil a new phenomenon in the theory of large algebraic fields. Rather than drawing a line between and or and they give an example where the line goes beween and and another one where the line goes between and .
On the Periods of Abelian Integrals and a Formula of Chowla and Selberg.
On the Rational Points of Abelian Varieties over Zp Extensions of Number Fields.
On theta functions with complex multiplication.