2016
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. Conditions for permanence and ergodicity of certain stochastic predator-prey models. J. Appl. Probab. 2016;53:187–202. Available at: http://projecteuclid.org/euclid.jap/1457470568.
2015
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. Dynamical behavior of a stochastic {SIRS} epidemic model. Math. Model. Nat. Phenom. 2015;10:56–73. doi:10.1051/mmnp/201510205.
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. SPATIAL HETEROGENEITY, FAST MIGRATION AND COEXISTENCE OF INTRAGUILD PREDATION DYNAMICS. Journal of Biological Systems. 2015;23:79-92. doi:10.1142/S0218339015500059.
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. Exponential {$P$}-stability of stochastic {$\nabla$}-dynamic equations on disconnected sets. Electron. J. Differential Equations. 2015:No. 285, 23.
2014
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. Effect of Small Versus Large Clusters of Fish School on the Yield of a Purse-Seine Small Pelagic Fishery Including a Marine Protected Area. Acta Biotheoretica. 2014;62:339–353. doi:10.1007/s10441-014-9220-1.
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. Asymptotic behavior of {K}olmogorov systems with predator-prey type in random environment. Commun. Pure Appl. Anal. 2014;13:2693–2712. doi:10.3934/cpaa.2014.13.2693.
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. Existence of stationary distributions for {K}olmogorov systems of competitive type under telegraph noise. J. Differential Equations. 2014;257:2078–2101. doi:10.1016/j.jde.2014.05.029.
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. On stability in distribution of stochastic differential delay equations with {M}arkovian switching. Systems Control Lett. 2014;65:43–49. doi:10.1016/j.sysconle.2013.12.006.
2013
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. Stochastic dynamic equations on time scales. Acta Math. Vietnam. 2013;38:317–338. doi:10.1007/s40306-013-0022-3.
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. Linear transformations and {F}loquet theorem for linear implicit dynamic equations on time scales. Asian-Eur. J. Math. 2013;6:1350004, 21. doi:10.1142/S1793557113500046.