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[21]Yuanyuan Liu, Shuxia Jiang.Injector waveform analysis and engine fault diagnosis based on frequency space subdivision in wavelet transform. International Conference on Wavelet Analysis and Pattern Recognition, ICWAPR 2010, 318-323.[C].PROCEEDINGS OF THE 2010 INTERNATIONAL CONFERENCE ON WAVELET ANALYSIS AND PATTERN RECOGNITION (2010) : 318-323.
[22]Shuai Yao, Yuanyuan Liu, Shuxia Jiang.Poisson equation for discrete-time single-birth processes[J].Statistics and Probability Letters, 2014, 85: 78--83.
[23]Yuhui Zhang, Yuanyuan Liu.Central limit theorems for ergodic ontinuous-time Markov chains with applications to single birth processes[J].Front. Math. China, 2015, 10 (4) : 933–947.
[24]Yuanyuan LIU, Pengfei WANG, Yanmin XIE.Deviation matrix and asymptotic variance for GI/M/1-type Markov chains[J].Frontiers of Mathematics in China, 2014, 9 (4) : 863-880.
[25]Sarah Dendievel, Yuanyuan Liu, Guy Latouche.Poisson's equation for discrete-time quasi-birth-and-death processes[J].Performance Evaluation, 2013, 70 (9) : 564-577.
[26]SHUXIA JIANG, Yuanyuan Liu, YIPING LUO.Method for engine waveform analysis and fault diagnosis based on SFB and HHT.Advances in Adaptive Data Analysis, 2013, 5 (4) : 1350018..
[27]Yuanyuan Liu, Yiqiang Q. Zhao.Asymptotic behavior of the loss probability for an M/G/1/N queue with vacations[J].Applied Mathematical Modelling, 2013, 37 (4) : 1768-1780.
[28]Yuanyuan Liu, Perturbation bounds for the stationary distributions of Markov chains[J].SIAM Journal on Matrix Analysis and Applications, 2012, 33 (4) : 1057-1074.
[29]SHU-XIA JIANG, YUAN-YUAN LIU, HONG ZHANG.SFB selection method and its application in engine waveform analysis and fault diagnosis. International Conference on Wavelet Analysis and Pattern Recognition, ICWAPR 2012, 296-301.[C].ICWAPR 2012, 296-301, 2012 (2012,) : 296-301.
[30]Yuanyuan Liu, Additive functionals for Discrete-time Markov chains with applications to birth-death processes[J].Journal of Applied Probability, 2011, 48 (4) : 925-937.
[31]Yuanyuan Liu, Yiqiang Q. Zhao.Asymptotics of the Invariant Measure of a Generalized Markov Branching[J].Stochastic Models, 2011, 27: 251-271.
[32]Zhenzhong Zhang, Yuanyuan Liu, Jiezhong Zou.The maximum surplus distribution before ruin in an Erlang(n) risk process perturbed by diffusion[J].Acta Mathematica Sinica-English Series, 2011, 27 (9) : 1869-1880.
[33]Yuanyuan Liu, Yiqiang Zhao, Hanjun Zhang.Subgeometric ergodicity for continuous-time Markov chains[J].ournal of Mathematical Analysis and Applications, 2010, 368 (1) : 178-189.
[34]Yuanyuan Liu, Augmented truncation approximations of discrete-time Markov chains[J].Operations Research Letters, 2010, 38 (3) : 218-222.
[35]Bingchang Wang, Yuanyuan Liu, Local asymptotics of a Markov modulated random walk with heavy-tailed increments[J].Acta Mathematica Sinica-English Series, 2011, 27 (9) : 1843-1854.
[36]刘源远, 邹捷中, 张振中.带扰动的经典 风险模型中贴现罚函数的渐近估计[J].数学物理学报, 2011, 31A(2):415-421., 31A(2) (2011) : 415-421.
[37]Yuanyuan Liu, Estimate on the strongly ergodic rate for stochastically monotone discrete-time Markov chains[J].Mathematics in Economics, 2009, 26 (3) : 76-78.
[38]Yuanyuan Liu, Yiqiang Zhao, Hanjun Zhang.Computable strongly ergodic rates of convergence for continuous-time Markov chains[J].Anziam Journal, 2008, 49 (4) : 463-478.
[39]Yuanyuan Liu, Zhenting Hou, Exponential and strong ergodicity for Markov processes with an application to queues[J].Chinese Annals of Mathematics Series B, 2008, 29 (2) : 199-206.
[40]Yuanyuan Liu, Zhenting Hou, Explicit convergence rates of the embedded M/G/1 queue[J].Acta Mathematica Sinica-English Series, 2007, 23 (7) : 1289-1296.
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