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Communications in Statistics - Theory and Methods Volume 44, 2015 - Issue 11
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Original Articles

Almost Periodic Solutions for Stochastic Differential Equations Driven By G-Brownian Motion

Miao ZhangQilu Securities Institute for Financial Studies and Department of Mathematics, Shandong University, Jinan, Shandong, ChinaCorrespondence[email protected]
&
Gaofeng ZongQilu Securities Institute for Financial Studies and Department of Mathematics, Shandong University, Jinan, Shandong, China
Pages 2371-2384 | Received 10 Aug 2013, Accepted 29 Oct 2013, Published online: 22 Jun 2015

Citations (7)

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Yuanfang Gu, Yong Ren & R. Sakthivel. (2016) Square-mean pseudo almost automorphic mild solutions for stochastic evolution equations driven by G-Brownian motion. Stochastic Analysis and Applications 34:3, pages 528-545.
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Articles from other publishers (6)

Mahmoud Abouagwa, Anas D. Khalaf, Nadia Gul, Sultan Alyobi & Al-Sharef Mohamed. (2022) Multivalued Impulsive SDEs Driven by G-Brownian Noise: Periodic Averaging Result. Complexity 2022, pages 1-16.
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Qigui Yang, Huoxia Liu & Xiaofang Lin. (2022) <i>P</i>-DISTRIBUTION ALMOST PERIODIC SOLUTIONS OF SEMI-LINEAR STOCHASTIC DIFFERENTIAL EQUATIONS WITH <i>G</i>-BROWNIAN MOTION. Journal of Applied Analysis & Computation 12:6, pages 2230-2267.
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Solym Mawaki Manou-Abi & William Dimbour. (2019) Asymptotically Periodic Solution of a Stochastic Differential Equation. Bulletin of the Malaysian Mathematical Sciences Society 43:1, pages 911-939.
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Xinwei Feng & Gaofeng Zong. (2018) Pseudo almost automorphic solution to stochastic differential equation driven by Lévy process. Frontiers of Mathematics in China 13:4, pages 779-796.
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Solym Mawaki Manou-Abi & William Dimbour. (2017) S-asymptotically w-periodic solutions in the p-th mean for a Stochastic Evolution Equation driven by Q-Brownian motion. Advances in Science, Technology and Engineering Systems Journal 2:5, pages 124-133.
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Qigui Yang & Ping Zhu. (2017) Stepanov‐like doubly weighted pseudo almost automorphic processes and its application to Sobolev‐type stochastic differential equations driven by G ‐Brownian motion . Mathematical Methods in the Applied Sciences 40:18, pages 6602-6622.
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