Operator algebras and functional analysis form a foundational framework in modern mathematics, interlinking abstract algebraic structures with analytic techniques to study infinite‐dimensional spaces.

The study of Schrödinger operators within the framework of functional analysis has led to significant advances in our understanding of differential operators and their associated function spaces. In ...

The Rocky Mountain Journal of Mathematics, Vol. 39, No. 5 (2009), pp. 1467-1496 (30 pages) In this expository paper, we describe the Weyl calculus for bounded, self-adjoint operators acting on a ...

Matt has been an Assistant Teaching Professor for the Mathematics Department at Drexel since the fall of 2016. His primary area of expertise is Functional Analysis. In particular, he is interested in ...

Lewis Coburn PhD, University of Michigan Research: Analysis, functional analysis Email: [email protected] Personal website Michael Cowen PhD, Massachusetts Institute of Technology Research: Complex ...