Yiqiang Q. Zhao
Affiliations: | Carleton University, Ottawa, Canada |
Area:
MathematicsGoogle:
"Yiqiang Zhao"Children
Sign in to add traineeXuehong Sun | grad student | 2004 | Carleton University |
Hongshuai Dai | post-doc | 2012-2014 | (Neurotree) |
Collaborators
Sign in to add collaboratorJun Steed Huang | collaborator | 2022- | Carleton University (E-Tree) |
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Publications
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Dawson DA, Sid-Ali A, Zhao YQ. (2021) Local Stability of McKean-Vlasov Equations Arising from Heterogeneous Gibbs Systems Using Limit of Relative Entropies. Entropy (Basel, Switzerland). 23 |
Dawson DA, Tang J, Zhao YQ. (2019) Performance Analysis of Joining the Shortest Queue Model Among a Large Number of Queues Asia-Pacific Journal of Operational Research. 36: 1950019 |
Li W, Liu Y, Zhao YQ. (2019) Exact tail asymptotics for fluid models driven by an M/M/c queue Queueing Systems. 91: 319-346 |
Khamse-Ashari J, Kesidis G, Lambadaris I, et al. (2017) Constrained max-min fair scheduling of variable-length packet-flows to multiple servers Annals of Telecommunications. 73: 219-237 |
Song Y, Liu Z, Zhao YQ. (2016) Exact tail asymptotics: revisit of a retrial queue with two input streams and two orbits Annals of Operations Research. 247: 97-120 |
Zhang XF, Yang G, Dong Y, et al. (2015) Studies on the binding of fulvic acid with transferrin by spectroscopic analysis. Spectrochimica Acta. Part a, Molecular and Biomolecular Spectroscopy. 137: 1280-5 |
Ye W, Li H, Zhao YQ. (2015) The Tail Behavior of a Longest-Queue-Served-First Queueing System: A Random Walk in the Half Plane Stochastic Models. 31: 452-493 |
Avram F, Matei D, Zhao YQ. (2014) On Multiserver Retrial Queues: History, Okubo-Type Hypergeometric Systems And Matrix Continued-Fractions Asia-Pacific Journal of Operational Research. 31: 1440001 |
Hong W, Zhang M, Zhao YQ. (2014) Light-tailed behavior of stationary distribution for state-dependent random walks on a strip Frontiers of Mathematics in China. 9: 813-834 |
Liu B, Wang J, Zhao YQ. (2014) Tail asymptotics of the waiting time and the busy period for the $${{\varvec{M/G/1/K}}}$$ queues with subexponential service times Queueing Systems. 76: 1-19 |