Geoffrey Schiebinger

Geoffrey Schiebinger NSF Fellow Doctoral Candidate, Department of Statistics UC Berkeley Contact: office: 397 Evans Hall geoff@stat.berkeley.edu

Hi! I am a doctoral candidate in the Berkeley Statistics department, advised by Benjamin Recht. I joined Berkeley in 2011 after graduating from Stanford University with a bachelors in mathematics, a minor in physics, and a masters in electrical engineering. I'm interested in the interplay between theory and experiment in the natural and mathematical sciences. I am currently working on super resolution imaging. In my spare time I enjoy running in the Berkeley hills and kite surfing in the Bay.

Preprints

• N. Boyd, G. Schiebinger and B. Recht (2015). The Alternating Descent Conditional Gradient Method for Sparse Inverse Problems. Code.

• G. Schiebinger, E. Robeva and B. Recht (2015). Superresolution without Separation.

Journal papers

• G. Schiebinger, M. J. Wainwright and B. Yu (2014). The Geometry of Kernelized Spectral Clustering. Annals of Statistics. vol. 43, no. 2, pages 819-846.

• A. Guntuboyina, S. Saha and G. Schiebinger (2014). Sharp Inequalities for f-divergences. IEEE Transactions on Information Theory. vol. 60, pages 104-121.

• L. A. Warren, D. J. Rossi, G. Schiebinger, I. L. Weissman, S. K. Kim and S. R. Quake (2007). Transcriptional instability is not a universal attribute of aging. Aging Cell. vol. 6, pages 775-782.

Teaching

I was the GSI for Statistics 153: Introduction to Time Series Analysis (Spring 2014).

Technical reports

• Schiebinger, G. The Maximum Entropy Distribution of Orbiting Asteroids Forms a Belt, (2010). Supervised by Professor Thomas Cover.