About
There are still many basic geometric structures discovered in differential geometry that have yet to be used in any computer graphics algorithms. These structures can be incredibly useful in geometry processing applications, and our work can be summarized to finding new ways to interact with 3d models built on discrete analogs of these differential geometric structures.

I am a PhD candidate at Caltech in Applied and Computational Mathematics working under the supervision of Peter Schröder and Ulrich Pinkall.
My work is currently supported by an NSF Graduate Research Fellowship. I was previously supported by a Kortschak Scholars Research Fellowship.
 Publications
Motion from Shape Change
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Gross, Soliman, Padilla, Knöppel, Schröder, Pinkall
ACM Trans. on Graph., 2023.
to appear.
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Constrained Willmore Surfaces
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Soliman, Chern, Diamanti, Knöppel, Pinkall, Schröder
ACM Trans. on Graph., 2021

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Navigating Intrinsic Triangulations
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Sharp, Soliman, Crane
ACM Trans. on Graph., 2019

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The Vector Heat Method


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Sharp, Soliman, Crane
ACM Trans. on Graph., 2019

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Optimal Cone Singularities for Conformal Flattening
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Soliman, Slepčev, Crane
ACM Trans. on Graph., 2018

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Conformal Cone Parameterization Through Optimal Control
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Soliman
CMU MSc Thesis, 2018

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