Kiril Datchev

Kiril Datchev is an Associate Professor of Mathematics at Purdue University, affiliated with the Department of Mathematics within the College of Science. His research focuses on Analysis, Partial Differential Equations, and Mathematical Physics, with an emphasis on spectral theory, resonance asymptotics, wave propagation, and semiclassical analysis.

He has advised PhD student Jacob Shapiro, who graduated in 2018. Datchev actively teaches courses such as Functional Analysis (MA 546) and Linear Algebra (MA 351). His work spans theoretical contributions to wave equations, scattering theory, and geometric analysis, with publications in high-impact journals like Communications in Partial Differential Equations and Geometric and Functional Analysis.

Notable research includes studies on low-energy resolvent asymptotics, resonance-free regions in waveguides, and exponential time-decay estimates for wave equations. His current projects continue to explore the interplay between geometry, analysis, and physics through the lens of partial differential equations.