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In this paper we investigate Murre’s conjecture on the Chow–K¨ unneth decomposition for universal families of smooth curves over spaces which dominate the moduli space M g, in genus

In this paper and its companion [GN], we study the space Z of meromorphic quasimaps from a curve into an affine spherical G-variety X.. Examples include flag varieties,

As far as we are aware the duality between N -compact spaces and a class of Z -rings is new, as is the duality between a certain class of topological abelian groups and a class

Although the choice of the state spaces is free in principle, some restrictions appear in Riemann geometry: Because Einstein‘s field equations contain the second derivatives of the

Thus to each isogeny class of abelian varieties defined over F p r we associate the unique polynomial P ( T ) (the Weil polynomial or Weil q -polynomial ) which is the

We believe that geometric invariants for metrics in the moduli spaces Riem(G, ξ) (as curvature or geodesics) may provide insights for new classifications of Lie

The class is described there as, roughly speaking, the smallest class of groups containing both locally compact abelian groups and nuclear topological vector spaces and that is

The so-called classical continuous (Jacobi, Laguerre, Hermite) and discrete (Charlier, Meixner, Kravchuk, Hahn) orthogonal polynomials appear at dierent levels of the Askey tableau