Two 91ΧΤΕΔ faculty members have been awarded early-career fellowships from the Alfred P. Sloan Foundation. The new Sloan Fellows, announced Feb. 15, are , an assistant professor in the Paul G. Allen School of Computer Science & Engineering, andΒ , an assistant professor in the Department of Mathematics.

Open to scholars in eight scientific and technical fields β€” chemistry, computer science, Earth system science, economics, mathematics, neuroscience and physics β€” the fellowships honor those early-career 91ΧΤΕΔers whose achievements mark them among the next generation of scientific leaders.

The 126 were selected in coordination with the 91ΧΤΕΔ community. Candidates are nominated by their peers, and fellows are selected by independent panels of senior scholars based on 91ΧΤΕΔ accomplishments, creativity and potential to become a leader in their field. Each fellow will receive $75,000 to apply toward 91ΧΤΕΔ endeavors.

This year’s fellows come from 54 institutions across the United States and Canada, spanning fields from evolutionary biology to data science.

Battle is an assistant professor of computer science and co-leads the . Her 91ΧΤΕΔ investigates the interactive visual exploration of massive datasets and stands at the intersection of several academic disciplines, including healthcare, business and climate science.

β€œWhat piqued my interest in data science was the juxtaposition of the incredible power of existing tools and their underutilization by the vast majority of data analysts in the world,” Battle said. β€œWhy are we not making better use of these tools? This sparked a multi-year journey to better understand why people use or don’t use various data science tools and how those tools could be made accessible to and effective for a wider range of users.”

Zhu is an assistant professor in mathematics. His 91ΧΤΕΔ explores the theory and geometry of surfaces governed by their curvature, and how these surfaces interact with the space around them. Mathematical notions of curvature form the language by which many natural phenomena are described, cell membranes, soap films, and the structure of spacetime via general relativity.

β€œMathematics, and especially geometry, is all around us,” Zhu said. β€œBy carefully studying seemingly everyday phenomena β€” such as soap bubbles β€” we are able to develop profound mathematical theories, which have applications to phenomena that are otherwise impossibly out of reach, such as black holes. In doing so, we create completely new concepts by which to understand the world we live in.”

For more information, contact Battle at leibatt@cs.washington.edu or Zhu at jonozhu@uw.edu.