University of Alaska Fairbanks
Department of Mathematics and Statistics

Recent Publications by graduate students in Mathematics

The following are peer-reviewed journal articles and conference proceedings of which at least one (co-)author is a graduate student in Mathematics who is either a current student or graduated after Spring 2000.  They are listed in reverse chronological order and then alphabetically by first author.  The graduate student author(s) are in bold.

• Viktoria Averina, Ilya Kolmanovsky, Alex Gibson, Gary Song, and Ed Bueler. (2005).  Analysis and Control of Delay-Dependent Behavior of Engine Air-To-Fuel Ratio.  IEEE Conference on Control Applications, August 2005, Toronto, Canada.
• Ed Bueler, Craig S. Lingle, Jed A. Kallen-Brown, David N. Covey, and Latrice N. Bowman. (2005).  Exact solutions and the verification of numerical models for isothermal ice sheets.  J. Glaciology, 51 no. 173, 291—306.
• Haitao Ma, Venkatesh Deshmukh, Eric Butcher, and Victoria Averina.  (2005). Delayed State Feedback And Chaos Control For Time-Periodic Systems Via a Symbolic Approach.  Communications in Nonlinear Science and Numerical Simulation, 10 no. 5, 479—497.
• Belov, Sergei and Rybkin, Alexei.  (2004)  On the existence of WKB-type asymptotics for the generalized eigenvectors of discrete string operators. Bull. London Math. Soc.  36 no. 2, 241--251.
• Belov, S. M, Avdonina, N. B., Felfli, Z., Marletta, M., Msezane, A. Z., and Naboko, S. N. (2004).  Semiclassical approach to Regge poles trajectories calculations for nonsingular potentials: Thomas-Fermi type. J. Phys. A  37 no. 27, 6943--6954.
• Eric A. Butcher, Haitao Ma, Ed Bueler, Viktoria Averina, and Zsolt Szabo. (2004).  Stability of time-periodic delay-differential equations via Chebyshev polynomials. Int. J. Numerical Methods in Engineering, 59 no. 7,  895—922.
• Belov, S. M. and Rybkin, A. V. (2003).  Higher order trace formulas of the Buslaev-Faddeev-type for the half-line Schrödinger operator with long-range potentials. J. Math. Phys. 44 no. 7, 2748--2761.
• Avdonina, N. B., Belov, S., Felfli, Z., Msezane, A. Z., and Naboko, S. N. (2002). Semiclassical approach for calculating Regge-pole trajectories for singular potentials. Phys. Rev. A (3) 66 no. 2, 022713, 7 pp.