Professor of PhysicsDepartment of Physics and Astronomy
Welcome to my website. Here you can find my Contact information, a complete list of scientific publications and arXiv postings, who my group members are, as well as commentary and updates on my work and newsworthy items.
Teaching this term: Graduate Statistical Mechanics - P418
Past Courses taught:
Prof. Jordan received his B.S. in Physics and Mathematics (1997) from Texas A&M University and his Ph.D. in Theoretical Physics (2002) from the University of California, Santa Barbara. His thesis titled "Topics in Quantum Chaos" was supervised by Prof. Mark Srednicki. He was a postdoctoral fellow at the University of Geneva (2002-2005) with Prof. Markus Büttiker, and a research scientist at Texas A&M (2005-2006) with Prof. Marlan Scully. He joined the University of Rochester as Assistant Professor of Physics in 2006, was promoted to Associate Professor with Tenure in 2012, and full Professor in 2015.
He received the NSF CAREER award in 2009.
Professor Jordan is a member of the Center for Coherence and Quantum Optics and the Rochester Theory Center for Optical Science and Engineering.
He joined the Institute for Quantum Studies at Chapman University as an Affiliated Scholar in 2012.
Prof. Jordan's research interests are in theoretical Quantum Physics, Condensed Matter Physics, and Quantum Optics. Themes of interest include nanophysics, the theory of weak quantum measurement, quantum information, and random processes in nature. Nanophysics addresses fundamental physical problems that occur when a macroscopic object is miniaturized to dimensions at the nanometer scale. The theory of weak quantum measurement makes predictions about the random nature of continuous measurements made over some time period, and how these measurements are useful for the purposes of processing quantum information. Recent results include a stochastic path integral formalism for continuous quantum measurements, predicting thermoelectric properties of mesoscopic structures, and information theoretic approaches to precision measurements.