activity
20022006
most citedA motivic version of Pellikaan's two variable zeta function

5 citations · 11 across the 7 of their papers we have counts for

collaborators

8 papers

math.NT20063 cited

Multiplicities of Galois representations of weight one (with an appendix by Niko Naumann)

Gabor Wiese, Niko Naumann

In this article we consider mod p modular Galois representations which are unramified at p such that the Frobenius element at p acts through a scalar matrix. The principal result s…

math.AG2005

A quantitative sharpening of Moriwaki's arithmetic Bogomolov inequality

Niko Naumann

A. Moriwaki proved the following arithmetic analogue of the Bogomolov unstability theorem. If a torsion-free hermitian coherent sheaf on an arithmetic surface has negative discrimi…

math.AT2005

Beta-elements and divided congruences

Jens Hornbostel, Niko Naumann

The f-invariant is an injective homomorphism from the 2-line of the Adams-Novikov spectral sequence to a group which is closely related to divided congruences of elliptic modular f…

math.AG20053 cited

On the Structure of the Weil Restriction of Abelian Varieties

Claus Diem, N. Naumann

We give a description of endomorphism rings of Weil restrictions of abelian varieties with respect to finite Galois extensions. The results are applied to study the isogeny decompo…

math.AG2004

Algebraic independence in the Grothendieck ring of varieties

N. Naumann

We give sufficient cohomological criteria for the classes of given varieties over a field to be algebraically independent in the Grothendieck ring of varieties over and con…

math.AG20035 cited

A motivic version of Pellikaan's two variable zeta function

F. Baldassarri, C. Deninger, N. Naumann

Combining the idea of motivic zeta function, due to Kapranov, and Pellikaan's definition of a two- variable zeta function for curves over finite fields in the present note we intro…