Abelian varieties, ...-adic representations, and ...-independence.
Abelian varieties and a conjecture of R.M. Robinson.
Abelian varieties and curves in
Abelian varieties and Galois module structure in global function fields.
Abelian varieties associated to certain K3 surfaces
Abelian Varieties Attached to Polarized K3-Surfaces.
Abelian varieties in and points of bounded degree on algebraic curves
Abelian Varieties, l-adic Representations and Lie Algebras.
Abelian varieties over fields of finite characteristic
The aim of this paper is to extend our previous results about Galois action on the torsion points of abelian varieties to the case of (finitely generated) fields of characteristic 2.
Abelian varieties over finite fields with a specified characteristic polynomial modulo
We estimate the fraction of isogeny classes of abelian varieties over a finite field which have a given characteristic polynomial modulo . As an application we find the proportion of isogeny classes of abelian varieties with a rational point of order .
Abelian varieties, surfaces of general type and integrable systems.
Abelian varieties-Galois representation and properties of ordinary reduction
Abelova cena v roce 2018 udělena za Langlandsův program
V článku motivujeme a vysvětlíme základy Langlandsova programu, sítě domněnek propojujících řadu různých oblastí matematiky. Během toho se také setkáme s Riemannovou hypotézou a domněnkou Birche a Swinnerton-Dyera, dvěma ze sedmi problémů tisíciletí vyhlášených Clayovým matematickým institutem.
Abel's Theorem and Webs.
Abhyankar-Moh property and unique affine embeddings.
Abhyankar's conjecture on Galois groups over curves.
Ableitung des Weierstrasschen Fundamental-Theorems für die Sigmafunction mehrerer Argumente aus den Kroneckerschen Relationen für Subdeterminanten symmetrischer Systeme.
About Abhyankar's conjectures on space lines
About -bundles over elliptic curves
Let be a complex algebraic group, simple and simply connected, a maximal torus and the Weyl group. One shows that the coarse moduli space parametrizing -equivalence classes of semistable -bundles over an elliptic curve is isomorphic to . By a result of Looijenga, this shows that is a weighted projective space.
About induced orthogonality and generalized reflections of affine coordinate plane of odd order.