Differentiability of the Bergman Kernel and Pseudo-Local Estimates.
Differential Batalin-Vilkovisky algebras arising from twilled Lie-Rinehart algebras
Twilled L(ie-)R(inehart)-algebras generalize, in the Lie-Rinehart context, complex structures on smooth manifolds. An almost complex manifold determines an "almost twilled pre-LR algebra", which is a true twilled LR-algebra iff the almost complex structure is integrable. We characterize twilled LR structures in terms of certain associated differential (bi)graded Lie and G(erstenhaber)-algebras; in particular the G-algebra arising from an almost complex structure is a (strict) d(ifferential) G-algebra...
Differential equations and maximal ideals on the Weyl algebra
Differential equations on contact riemannian manifolds
Differential Geometry of Complex Projective Space Curves.
Differential Invariance of Multiplicity of Analytic Varieties.
Differential operators and flat connections on a Riemann surface.
Differential operators on homogeneous spaces. III. Characteristic varieties of Harish Chandra modules and of primitive ideals.
Differentialformen zu Untergruppen der Siegelschen Modulgruppe zweiten Grades.
Differentials of the second kind for families of Mumford curves
Diffusion to infinity for periodic orbits in meromorphic dynamics
A small perturbation of a rational function causes only a small perturbation of its periodic orbits. We show that the situation is different for transcendental maps. Namely, orbits may escape to infinity under small perturbations of parameters. We show examples where this "diffusion to infinity" occurs and prove certain conditions under which it does not.
Dimension algébrique de sous-groupes analytiques de variétés de groupe
Soient une variété de groupe définie sur le corps des nombres algébriques, et un sous-groupe à paramètres de , de dimension algébrique . Nous nous proposons de majorer le rang (sur ) des sous-groupes de dont l’image par est contenue dans le groupe des points algébriques de .E. Bombieri et S. Lang ont déjà obtenu de telles majorations, en supposant que les points de sont très bien distribués : pour , on a pour des variétés linéaires, et pour des variétés abéliennes .Nous...
Dimension cohomologique locale des modules fuchsiens
Dimension vs. genus: A surface realization of the little k-cubes and an operad
We define a new operad based on surfaces with foliations which contains suboperads. We construct CW models for these operads and provide applications of these models by giving actions on Hochschild complexes (thus making contact with string topology), by giving explicit cell representatives for the Dyer-Lashof-Cohen operations for the 2-cubes and by constructing new Ω spectra. The underlying novel principle is that we can trade genus in the surface representation vs. the dimension k of the little...
Dimensions of Sheaf Cohomology Groups under Holomorphic Deformation.
Dimensionstheorie in globalen Moduln.
Diophantine approximation, Hausdorff dimension and Schroder's functional equation
Diophantine approximations and foliations
Dirchlet's energy on Teichmüller's moduli space and the Nielsen realization problem.
Direct Images of Sheaves of Differentials and the Atiyah Class.