Chris Miller

Chris Miller is a Professor in the Department of Mathematics at The Ohio State University, located at 231 W 18th Ave, Columbus, OH. He holds a PhD from the University of Illinois at Urbana-Champaign (1994), advised by L. van den Dries. His research focuses on applying model theory to real analytic geometry, asymptotic analysis, and o-minimal structures, emphasizing definable sets and functions in well-behaved first-order structures on the real numbers.

His work explores foundational questions in model theory, including expansions of o-minimal structures, asymptotic behavior of functions, and the interplay between definability and geometric properties. Recent contributions include corrections to foundational papers on o-minimal expansions, canonical products, and fast sequences. His preprints and upgrades address technical refinements in these areas, advancing the understanding of tameness conditions and definable completeness in ordered fields.

Miller’s research also intersects with geometric measure theory and harmonic analysis, with a focus on multifunctionality of definable structures. He actively publishes on topics like harmonic exponential terms and corrections to prior work, maintaining a strong presence in mathematical logic and real analysis. While no explicit awards or grants are listed, his extensive publications reflect sustained contributions to foundational mathematics.