معرفی
Adam Fuller is an Associate Professor and Undergraduate Chair in the Department of Mathematics at Ohio University, part of the College of Arts and Sciences. He is also affiliated with the Ohio University Center of Ring Theory and its Applications. His office is located in Morton Hall 561, and he can be reached via email at fullera@ohio.edu or by phone at 740-593-1284.
Education:
- B.A., Trinity College Dublin, 2007
- M.A.S., University of Cambridge, 2008
- Ph.D., University of Waterloo, 2012 (supervised by Ken Davidson)
Dr. Fuller's research lies at the intersection of operator algebras and multivariate operator theory. He investigates how algebraic structures such as graphs, semigroups, and groupoids can be used to describe analytic objects like operator algebras and their embeddings. A significant focus of his current work includes operator algebra inclusions and their associated dynamics, as well as recent contributions to non-commutative Choquet theory. His research bridges abstract algebra and functional analysis, with applications in non-selfadjoint operator algebras and dilation theory.
The selected publications reflect a consistent trajectory in operator algebra theory, particularly in semicrossed products, 2-graph algebras, and hyperreflexivity. These works demonstrate deep engagement with structural properties of operator spaces and algebras, often in non-commutative settings. The keywords span functional analysis, algebraic dynamics, and non-selfadjoint operator theory, highlighting a cohesive research program centered on the interplay between algebra and analysis.
Scientific Awards:
Dr. Fuller has advised and collaborated with prominent researchers in the field, including Ken Davidson, Allan Donsig, David Pitts, and others. Prior to joining Ohio University in 2016, he served as an Assistant Professor at Cal State LA and was a Hitz Research Assistant Professor at the University of Nebraska-Lincoln from 2012 to 2015. There is no public mention of external grants or formal advisees in the provided text.
He is a member of the Ohio University Center of Ring Theory and its Applications, contributing to a broader interdisciplinary research environment focused on algebraic structures and their applications.
