G-Actions on Disks and Permuation Representations. II.
Gauge theoretical methods in the classification of non-Kählerian surfaces
The classification of class VII surfaces is a very difficult classical problem in complex geometry. It is considered by experts to be the most important gap in the Enriques-Kodaira classification table for complex surfaces. The standard conjecture concerning this problem states that any minimal class VII surface with b₂ > 0 has b₂ curves. By the results of [Ka1]-[Ka3], [Na1]-[Na3], [DOT], [OT] this conjecture (if true) would solve the classification problem completely. We explain a new approach...
Genera of Ramified Coverings.
Generalized Dehn-Sommerville equations and an upper bound theorem
Generalized Flag Manifolds As Framed Boundaries.
Generalized orbifold Euler characteristics of symmetric orbifolds and covering spaces.
Generalized symplectic rational blowdowns.
Generating discrete Morse functions from point data.
Generating function polynomials for Legendrian links.
Generators of the unoriented bordism ring which are fibered over products of projective spaces RP(2r-1).
Generators of the Z/p Bordism Ring. Serendipity.
Generic properties of parametrized vectorfields. I
Generic properties of proper foliations
Generischer Spaltungstyp und zweite Chernklasse stabiler Vektorraumbündel vom Rang 4 auf IP4.
Geography of symplectic 4-manifolds with Kodaira dimension one.
Geometric construction of spinors in orthogonal modular categories.
Geometric expansion, Lyapunov exponents and foliations
Geometric interpretations of the generalized Hopf invariant.
Geometric methods in linearization of control systems
Geometric proof of the easy part of the Hopf invariant one theorem