YOUSUF SOLIMAN

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© 2026 Yousuf Soliman

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I design geometry processing algorithms that exploit differential geometric structures in low dimensions. Discrete geometric structures provide both a path towards computation and a means of understanding operations that are important in computer graphics and visual effects. Yet many geometric structures have yet to be exploited in any practical application. I also enjoy working on mathematical problems in discrete differential geometry.

I am currently a research scientist at SideFX. I received my PhD in applied mathematics from Caltech working with Ulrich Pinkall and Peter Schröder. Before that, I received my MSc in mathematics and BSc in computer science from Carnegie Mellon University, working with Keenan Crane and Dejan Slepčev.
Paper Implicit Minimal Surfaces for Bijective Correspondences Corman, Soliman, Magnet, Gillespie Best Paper / Honorable Mention
Paper Constant Mean Curvature Surfaces from Discrete Harmonic Maps Soliman, Schröder, Pinkall
Paper The Affine Heat Method Soliman, Sharp Best Paper Award
Paper Rolling Spheres and the Willmore Energy Knöppel, Pinkall, Schröder, Soliman
Paper Conformal Surface Splines Soliman, Pinkall, Schröder
PhD Thesis Discrete Constrained Willmore Surfaces Soliman
Paper Going with the Flow Soliman, Padilla, Gross, Knöppel, Pinkall, Schröder
Paper Motion from Shape Change Gross, Soliman, Padilla, Knöppel, Pinkall, Schröder
Paper Constrained Willmore Surfaces Soliman, Chern, Diamanti, Knöppel, Pinkall, Schröder
Paper Navigating Intrinsic Triangulations Sharp, Soliman, Crane
Paper The Vector Heat Method Sharp, Soliman, Crane
Paper Optimal Cone Singularities for Conformal Flattening Soliman, Slepčev, Crane
MSc Thesis Conformal Cone Parameterization Through Optimal Control Soliman