##
Richard Fabiano

Professor

**Office:** Petty 140 **Email address: **rhfabian@uncg.edu**Personal web page:** www.uncg.edu/~rhfabian/ **Starting year at UNCG: **1996**Office hours:** MW 10:00 a.m. - 11:00 a.m., R 10:30 a.m. - 11:30 a.m.

#### Education

Ph.D. in Mathematics, Virginia Tech (1986)

#### Teaching

**Fall, 2017**

- MAT 727-01 LEC (Linear Algebra Matrix Theory), MWF 2:00-2:50, Petty Building 227

**Spring, 2018**

- MAT 394-01 LEC (Calculus IV), MWF 10:00-10:50, Petty Building 217
- MAT 490-01 SEM (Senior Seminar in Mathematics), M 9:00-9:50, Petty Building 007
- MAT 545-01 LEC (Differential Equations and Orthogonal Systems), TR 2:00-3:15, Sullivan Science Building 203
- MAT 728-01 LEC (Linear Algebra Matrix Theory), MW 2:00-3:15, Sullivan Science Building 203
- MAT 799-03 DTS (Dissertation)

#### Research Interests

Applied Math** Descendants: **Catherine Payne

#### Selected Recent Publications

- Stability conditions for differential-difference systems of retarded and neutral type: the single delay case, International Journal of Qualitative Theory of Differential Equations and Applications, Vol. 1, 2007, pp. 59-75 (with J. Turi).
- Semidiscrete approximation and renorming in control of distributed parameter systems, Proceedings of the 2010 American Control Conference, Baltimore, MD, June 30-July 2, 2010, pp. 4887-4892.
- A semidiscrete approximation scheme for neutral delay-differential equations, International Journal of Numerical Analysis and Modeling, Vol. 10, Number 3, 2013, pp. 712-726.
- A semidiscrete approximation scheme for linear neutral delay-differential equations which preserves adjoint semigroup convergence, Proceedings of 55th IEEE Conference on Decision and Control, Las Vegas, NV, Dec. 12-14, 2016, pp. 2296-2301 (with C. Payne).
- Stability of the solution semigroup for neutral delay differential equations, accepted (with C. Payne).

#### Brief Bio

Dr. Fabiano earned a Ph.D. in 1996 from Virginia Tech, and he joined the UNCG faculty in 1996. His research studies applied mathematics, differential equations, and control theory.