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L
Liping Xu
yangtze university
11
H指数
96
论文数
483
被引数
0
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23
发表时间
发表时间
IF
被引数
Transportation inequalities for distribution-dependent SDEs driven by fractional Brownian motion and standard Brownian motion
分数布朗运动和标准布朗运动驱动的分布依赖型随机微分方程的交通不等式
International Journal of Systems Science
IF
4.6
2026-08-19
0
PRE
AI
Ziyan Xie; Zhi Li; Liping Xu
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Uncertain differential equations driven by fractional Liu process
由刘氏分数过程驱动的随机微分方程
Fractional Calculus and Applied Analysis
IF
2.9
2026-05-18
0
PRE
AI
Zhi Li; Liping Xu
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Stochastic evolution equation driven by the time-changed Q-Wiener process
由时变Q-维纳过程驱动的随机演化方程
Advances in Continuous and Discrete Models
IF
1.8
2026-02-10
0
OA
AI
Qingpeng Ran; Meiqian Liu; Zhi Li; Liping Xu
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Asymptotic behavior of solutions to stochastic differential equations driven by tempered fractional Brownian motion with Markovian switching
tempered fractional Brownian motion驱动且具有Markovian切换的随机微分方程解的渐近行为
Nonlinear Analysis: Hybrid Systems
IF
0
2025-12-10
0
PRE
AI
Zhi Li; Yulin Du; Meiqian Liu; Liping Xu; Litan Yan
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Distribution dependent stochastic differential equations driven by fractional Brownian motion and standard Brownian motion
依赖于分布的由分数布朗运动和标准布朗运动驱动的随机微分方程
Advances in Continuous and Discrete Models
IF
1.8
2025-11-13
0
OA
AI
Ziyan Xie; Zhi Li; Liping Xu
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A class of time-changed Mckean–Vlasov stochastic differential equations with super-linear drift and Hölder diffusion coefficients
一类具有超线性漂移和Hölder扩散系数的时间变换Mckean–Vlasov随机微分方程
Communications in Nonlinear Science and Numerical Simulation
IF
3.8
2025-09-18
0
PRE
AI
Jun Zhang; Dongxuan Wu; Zhi Li; Liping Xu
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Harnack inequalities for functional SDEs driven by fractional Ornstein-Uhlenbeck process
由分数Ornstein-Uhlenbeck过程驱动的函数SDE的Harnack不等式
FRACTIONAL CALCULUS AND APPLIED ANALYSIS
IF
2.9
2025-04-22
0
PRE
AI
Li, Zhi; Liu, Meiqian; Xu, Liping
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Non-confluence for uncertain differential equations
不确定微分方程的非汇合
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION
IF
3.8
2025-03-01
0
PRE
AI
Li, Zhi; Ning, Jing; Xu, Liping; Guo, Linbing
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Parameter Estimation of Fractional Uncertain Differential Equations
FRACTAL AND FRACTIONAL
IF
3.3
2025-02-21
0
OA
AI
Ning, Jing; Li, Zhi; Xu, Liping
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Doubly perturbed uncertain differential equations
双扰动不确定微分方程
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION
IF
3.8
2024-11-01
1
PRE
AI
Li, Zhi; Wang, Yue; Ning, Jing; Xu, Liping
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Strong convergence of Euler-Maruyama schemes for doubly perturbed McKean-Vlasov stochastic differential equations
双扰动McKean-Vlasov随机微分方程的Euler-Maruyama格式的强收敛性
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION
IF
3.8
2024-05-01
0
PRE
AI
Wu, Dongxuan; Zhang, Yaru; Xu, Liping; Li, Zhi
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Exponential Stability of uncertain functional differential equations*
不确定泛函微分方程的指数稳定性 *
APPLIED SOFT COMPUTING
IF
6.6
2023-11-01
2
PRE
AI
Li, Zhi; Wen, Xueqi; Xu, Liping
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Strong approximation of non-autonomous time-changed McKean-Vlasov stochastic differential equations
非自治时变McKean-Vlasov随机微分方程的强逼近
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION
IF
3.8
2023-05-01
2
PRE
AI
Wen, Xueqi; Li, Zhi; Xu, Liping
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Global attracting set, exponential stability and stability in distribution of SPDEs with jumps
NONLINEAR ANALYSIS-HYBRID SYSTEMS
IF
4.1
2021-08-01
1
PRE
AI
Li, Zhi; Xu, Liping; Yan, Litan
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Stability of hybrid stochastic functional differential equations
APPLIED MATHEMATICS AND COMPUTATION
IF
3.4
2019-04-01
13
PRE
AI
Ruan, Dehao; Xu, Liping; Luo, Jiaowan
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Viability for stochastic functional differential equations in Hilbert spaces driven by fractional Brownian motion
分数布朗运动驱动的Hilbert空间中随机泛函微分方程的可行性
APPLIED MATHEMATICS AND COMPUTATION
IF
3.4
2019-01-01
6
PRE
AI
Xu, Liping; Luo, Jiaowan
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Stochastic fractional evolution equations with fractional brownian motion and infinite delay
具有分数布朗运动和无限时滞的随机分数阶发展方程
APPLIED MATHEMATICS AND COMPUTATION
IF
3.4
2018-11-01
18
PRE
AI
Xu, Liping; Li, Zhi
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Global attracting set and exponential decay of second-order neutral stochastic functional differential equations driven by fBm
ADVANCES IN DIFFERENCE EQUATIONS
IF
3.1
2017-05-10
1
OA
AI
Xu, Liping; Li, Zhi; Luo, Jiaowan
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RETRACTION: Sign-changing solutions to Schrodinger-Kirchhoff-type equations with critical exponent (Retraction of Vol 2016, Pg 176, 2016)
ADVANCES IN DIFFERENCE EQUATIONS
IF
3.1
2017-04-12
0
OA
AI
Xu, Liping; Chen, Haibo
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Ground state solutions for Kirchhoff-type equations with a general nonlinearity in the critical growth
临界增长中具有一般非线性的Kirchhoff型方程的基态解
ADVANCES IN NONLINEAR ANALYSIS
IF
3.7
2016-10-11
24
OA
AI
Xu, Li-Ping; Chen, Haibo
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研究方向
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合作学者
合作期刊
李
李志
(Zhi Li)
H 指数: 71 · 论文数: 709
Z
Zhi Li
H 指数: 33 · 论文数: 292
Y
Ya-Ru Zhang
H 指数: 31 · 论文数: 156
H
Haibo Chen
H 指数: 30 · 论文数: 275
J
Jiaowan Luo
H 指数: 22 · 论文数: 79
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