### Visualization. Talks

Delaunay Triangulations of Polyhedral Surfaces, Discrete
Laplace-Beltrami Operator and Applications, 24th Symposium on Computational
Geometry (SCG'08), U Maryland, June, 2008 (view with Adobe Reader 8, includes 3D images)

Discrete Minimal Surfaces From Quadrilaterals, Congress
on Minimal and Constant Mean Curvature Surfaces, Buzios, August, 2007

Surfaces made from circles, Eurographics/ACM SIGGRAPH
Symposium "Geometry Processing", Nice 2004

Minimal surfaces from circle patterns:
geometry from combinatorics, A.I.Bobenko, T.Hoffmann, B.Springborn, Minimal
Surfaces from circle patterns: Geometry from Combinatorics, Ann. of Math. 164:1
(2006) 231-264, Preprint math.DG/0305184

Approximation of smooth surfaces with
constant negative Gaussian curvature by discrete K-surfaces by D. Matthes and T.
Hoffmann from A.I.Bobenko, D.Matthes, Yu.B.Suris, Nonlinear
hyperbolic equations in surface theory: integrable discretizations and
approximations results, **
math.NA/0208042**

Visualization
by T. Pavlyukevich of the CMC1 Trinoids in Hyperbolic Space from A.I.
Bobenko, T.V. Pavlyukevich, B.A. Springborn, Hyperbolic constant mean curvature
one surfaces: Spinor representation and trinoids in hypergeometric functions,
Math. Z.**
245 (2003) 63-91,
math.DG/0206021**

Adding handles to the helicoid, Summer School on the Global Theory of Minimal Surfaces,
MSRI, Berkeley, July, 2001 (includes 3D images with jDvi)

Visualization
by T. Hoffmann of Circle Patterns from A.I. Bobenko, T. Hoffmann, Conformally symmetric circle packings. A generalization of Doyle
spirals, Experimental
Mathematics 10:1 (2001), 141-150 SFB288
Preprint 468 (2000)

Visualization by K. Fiedler of Multibubbletons (Cylinders with constant mean
curvature) animated gif, mpg

Visualization
by U. Heller of the Discrete Spinning Top from A.I. Bobenko,
Yu.B. Suris, Discrete time Lagrangian mechanics on Lie groups, with an
application on the Lagrange top, Comm. Math. Phys. 204 (1999), 147-188 SFB288
Preprint 345 (1998)

Visualization
by U. Heller of the Discrete Affine Spheres from A.I. Bobenko, W.K.
Schief, Affine Spheres: Discretization via Duality Relations, Experimental
Mathematics 8:3 (1999), 261-280
SFB288 Preprint 297 (1997)