most citedNew sufficient conditions of existence, moment estimations and non confluence for SDEs with non-Lipschitzian coefficients

4 citations · 6 across the 7 of their papers we have counts for

collaborators

7 papers

math.PR20171 cited

Strong convergence rates of modified truncated EM method for stochastic differential equations

Guangqiang Lan, Fang Xia

Motivated by truncated EM method introduced by Mao (2015), a new explicit numerical method named modified truncated Euler-Maruyama method is developed in this paper. Strong converg…

math.PR2014

Exponential stability of the exact solutions and -EM approximations to neutral SDDEs with Markov switching

Guangqiang Lan, Chenggui Yuan

Exponential stability of the exact solutions as well as -EM () approximations to neutral stochastic differential delay equations with Markov switching will b…

math.PR2014

The explicit solution and precise distribution of CKLS model under Girsanov transform

Guangqiang Lan, Yunjiao Hu, Chong Zhang

We study the relation between CKLS model and CIR model. We prove that under a suitable transformation, any CKLS model of order or corresponds to a CIR mode…

math.PR20141 cited

Stochastic continuity, irreducibility and non confluence for SDEs with jumps

Guangqiang Lan, Jiang-Lun Wu

In this paper, we investigate stochastic continuity (with respect to the initial value), irreducibility and non confluence property of the solutions of stochastic differential equa…

math.PR2014

Existence and uniqueness of global strong solutions for SDEs with jumps under a new sufficient condition

Guangqiang Lan, Jiang-Lun Wu

In this paper, we investigate new sufficient conditions to ensure the existence of a unique global strong solution of stochastic differential equations with jumps. By using Euler a…

math.PR2014

Large deviation principle of SDEs with non-Lipschitzian coefficients under localized conditions

Yunjiao Hu, Guangqiang Lan

Localized sufficient conditions for the large deviation principle of the given stochastic differential equations will be presented for stochastic differential equations with non-Li…