William Goldman

Publication List Details

Period

1957 - 2008

Number

26

Co-Authors

Schedule 5 Schedule (2008)

Karel Dekimpe, Paul Igodt, Hannes Pouseele, Yves Félix, William Goldman, Fritz Grunewald, ...

we wish you a very warm welcome on this fourth edition of the Kortijk workshop on

Proper affine actions and geodesic flows of hyperbolic surfaces (2004)

Goldman, William, Labourie, Francois, Margulis, Gregory

We give necessary and sufficient conditions for an affine deformation of a Schottky subgroup of O(2,1) to act properly on affine space. There exists a real-valued biaffine map between the cohomology...

Dynamics of the Automorphism Group of the GL(2,R)-Characters of a Once-puncutred Torus (2003)

Goldman, William, Stantchev, George

Let pi be a free group of rank 2. Its outer automorphism group Out(pi) acts on the space of equivalence classes of representations in Hom(pi, SL(2,C)). Let SLm(2,R) denote ths subset of GL(2,R)...

Nuevas aventuras de un guionista en Hollywood (2002)

Goldman, William

Traducción de: Which Lie Did I Tell? More Adventures in the Screen Trade

The deformation spaces of convex RP^2-structures on 2-orbifolds (2001)

Choi, Suhyoung, Goldman, William

We determine that the deformation space of convex real projective structures, that is, projectively flat torsion-free connections with the geodesic convexity property on a compact 2-orbifold of...

Marathon man (2001)

Goldman, William

Marathon man, William Goldman. . - New York. NALUAF00001098, Ballantine Books. NAEDAF000436. stampa2001.

Complete Flat Affine and Lorentzian Manifolds (1999)

Virginie Charette, Todd Drumm, William Goldman, Maria Morrill

this paper, we only consider complete, flat affine manifolds. The classification of such manifolds can be approached by determining which subgroups of Aff(R

Fratelli (1987)

Goldman, William

Fratelli, William Goldman. . - Milano. NALUAF000464, Sonzogno. NAEDAF004664, 1987.

Ergodic Theory On Moduli Spaces

William Goldman, Russell Mills

. Let M be a compact surface with Ø(M ) ! 0 and let G be a compact Lie group whose Levi factor is a product of groups locally isomorphic to SU(2) (for example SU(2)). Then the mapping class group...