## Survey Articles in Riemannian Geometry

The papers in this volume were written by graduate students in the
course Math 240, Riemannian Geometry, in the Spring Semester of 1995.
The papers were revised by the authors after a reading by one other
student and the instructor.
Each paper is either a survey of an area or a tutorial essay in a
topic related to riemannian geometry. Students chose topics related
to their research interests, and since many of them are working in
topology, this is reflected in the large number of surveys in topology
and hyperbolic geometry. Nevertheless, there are also papers in
traditional areas of riemannian geometry (such as minimal surface
theory) and topics related to operator algebras, symplectic geometry,
and mathematical physics. We hope that these papers, which reflect
the breadth and applications of riemannian geometry, will be useful
for students and researchers interested in a quick look at many
aspects of geometry and topology.

*
- Alan Weinstein
*

The papers are in PostScript format, suitable for
viewing with programs such as ghostview, and printing on PostScript
printers.

**
**

Projective Connections on Riemann Surfaces
by
Greg Anderson

Complete Embedded Minimal Surfaces in
R^{3}
by
Karen Edwards

The Geometry of SL_{2}(R)
by
Kevin Hartshorn

4-manifolds Which are Homeomorphic but not Diffeomorphic
by
David Gay

Geometric and Topological Rigidity Theorems
by
Andrew Lewis

Spin-c Manifolds
by
Blake Mellor

Singular Riemannian Geometry
by
Julie Mitchell

The Maslov class and the second fundamental form
by
Dmitry Roytenberg

Concentration phenomena and applications to random matrices
by
Dimitri Shlyakhtenko

Some Finiteness Theorems and How to Use Gromov-Hausdorff
Convergence to Get Them
by Kim Whittlesey

If something here does not work, please e-mail to
alanw@Math.Berkeley.EDU
.

Last modified August 20, 1997.