Moduli-stacks for bundles on semistable curves.
Modultheorie hyperelliptischer Mumfordkurven.
Moment polytopes of projective -varieties and tensor products of symmetric group representations.
Monodromy of the hypergeometric differential equation of type (3,6) II. The unitary reflection group of order
MOP -- algorithmic modality analysis for parabolic actions.
Multiplicative maps from Hℤ to a ring spectrum R-a naive version
The paper is devoted to the study of the space of multiplicative maps from the Eilenberg-MacLane spectrum Hℤ to an arbitrary ring spectrum R. We try to generalize the approach of Schwede [Geom. Topol. 8 (2004)], where the case of a very special R was studied. In particular we propose a definition of a formal group law in any ring spectrum, which might be of independent interest.
Multiplicative stability for the cohomology of finite Chevalley groups.
Multiplicity estimates and the product theorem
Néron models in the setting of formal and rigid geometry.
Newton polygons and formal groups: Conjectures by Manin and Grothendieck.
Nichtlinearisierbare Operationen halbeinfacher Gruppen auf affinen Räumen.
Nilpotence, radicaux et structures monoïdales
Nilpotent Classes and Sheets of Lie Algebras in Bad Characteristic.
Noether's problem over an algebraically closed field.
Nonlinear Equivariant Automorphisms.
Normal affine surfaces properly dominated by C x C.
Normale Einbettungen von G..U .
Normality and non-normality of group compactifications in simple projective spaces
Given an irreducible representation of a complex simply connected semisimple algebraic group we consider the closure of the image of in . We determine for which the variety is normal and for which is smooth.
On a Class of 2-Periodic Cohomology Theories.
On a conjecture of Kottwitz and Rapoport
We prove a conjecture of Kottwitz and Rapoport which implies a converse to Mazur’s Inequality for all (connected) split and quasi-split unramified reductive groups. Our results are related to the non-emptiness of certain affine Deligne-Lusztig varieties.