Evan Houston

Evan Houston is a Professor of Mathematics in the Mathematics & Statistics Department at the University of North Carolina at Charlotte. His primary research interests include Algebra, Combinatorics, and Number Theory, with a focus on commutative ring theory, ideal structures, and domain properties such as Krull domains and Prüfer-like domains.

His research explores advanced topics including the special trace property, duals of ideals in polynomial rings, and the behavior of prime t-ideals. He has published extensively on structures like ⋆-power conductor domains, canonical ideals, and semistar operations in various algebraic domains. His work often bridges abstract algebraic constructs with concrete examples in polynomial rings and valuation theory.

Notable contributions include studies on the t- and v-spectra of integer-valued polynomials over valuation domains, sharpness in Prüfer-like domains, and properties of idempotent elements in divisorial contexts. While no specific awards are listed, his prolific publication record underscores his expertise in commutative algebra and ring theory.

Dr. Houston’s advising and grant activities are not detailed here, but his research often involves collaborative investigations into ideal theory and domain classifications. His work contributes to foundational understanding in algebraic structures without explicit mention of lab affiliations or teams.