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山东大学 [26]

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	The stochastic maximum principle in singular optimal control with recursive utilities 期刊论文 JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2019, 卷号: 471, 期号: 1-2, 页码: 378-391 作者: Ji, Shaolin; Xue, Xiaole 收藏 \| 浏览/下载：4/0 \| 提交时间：2019/12/11 Backward stochastic differential equations Nonconvex control domain Singular control Stochastic maximum principle Stochastic recursive optimal control Variational equation
	The Optimal Control of Fully-Coupled Forward-Backward Doubly Stochastic Systems Driven by Itô-Lévy Processes 期刊论文 Journal of Systems Science and Complexity, 2019 作者: Wang W.; Wu J.; Liu Z. 收藏 \| 浏览/下载：8/0 \| 提交时间：2019/12/11 Forward-backward doubly stochastic differential equations Itô-Lévy processes linear quadratic problem maximum principle variational equation
	The Optimal Control of Fully-Coupled Forward-Backward Doubly Stochastic Systems Driven by Ito-Levy Processes 期刊论文 JOURNAL OF SYSTEMS SCIENCE & COMPLEXITY, 2019, 卷号: 32, 期号: 4, 页码: 997-1018 作者: Wang Wencan; Wu Jinbiao; Liu Zaiming 收藏 \| 浏览/下载：9/0 \| 提交时间：2019/12/11 Forward-backward doubly stochastic differential equations Ito-Levy processes linear quadratic problem maximum principle variational equation
	Least-Squared Mixed Variational Formulation Based on Space Decomposition for a Kind of Variable-Coefficient Fractional Diffusion Problems 期刊论文 JOURNAL OF SCIENTIFIC COMPUTING, 2019, 卷号: 78, 期号: 2, 页码: 687-709 作者: Yang, Suxiang; Chen, Huanzhen; Wang, Hong 收藏 \| 浏览/下载：8/0 \| 提交时间：2019/12/11 Variable-coefficient Fractional diffusion equation Direct-sum decomposition Fractional derivative space Least-squared technique Variational formulation Mixed finite element methods Convergence analysis
	Optimal control of backward doubly stochastic system 期刊论文 IET CONTROL THEORY AND APPLICATIONS, 2019, 卷号: 13, 期号: 12, 页码: 1844-1854 作者: Wang, Wencan 收藏 \| 浏览/下载：15/0 \| 提交时间：2019/12/11 stochastic processes linear quadratic control maximum principle optimal control stochastic systems variational techniques differential equations sufficient condition forward doubly stochastic differential equation forward-backward doubly stochastic differential equation optimal harvesting problem linear-quadratic optimal control problem backward doubly stochastic system control domain classical spike variation duality technique necessary condition
	Combined ZK-mZK equation for Rossby solitary waves with complete Coriolis force and its conservation laws as well as exact solutions 期刊论文 ADVANCES IN DIFFERENCE EQUATIONS, 2018 作者: Zhao, Bao Jun; Wang, Ru Yun; Sun, Wen Jin; Yang, Hong Wei 收藏 \| 浏览/下载：6/0 \| 提交时间：2019/12/11 combined ZK-mZK equation Rossby solitary waves complete Coriolis force semi-inverse variational principle conservation laws
	The stochastic maximum principle in singular optimal control with recursive utilities 期刊论文 Journal of Mathematical Analysis and Applications, 2018 作者: Ji S.; Xue X. 收藏 \| 浏览/下载：4/0 \| 提交时间：2019/12/11 Backward stochastic differential equations Nonconvex control domain Singular control Stochastic maximum principle Stochastic recursive optimal control Variational equation
	EXISTENCE OF INFINITELY SOLUTIONS FOR A MODIFIED NONLINEAR SCHRODINGER EQUATION VIA DUAL APPROACH 期刊论文 ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS, 2018 作者: Zhang, Xinguang; Liu, Lishan; Wu, Yonghong; Cui, Yujun 收藏 \| 浏览/下载：3/0 \| 提交时间：2019/12/11 Modified nonlinear Schrodinger equation dual approach critical point theorem multiplicity variational methods
	EXISTENCE OF SOLUTIONS FOR FRACTIONAL DIFFERENTIAL EQUATION WITH P-LAPLACIAN THROUGH VARIATIONAL METHOD 期刊论文 JOURNAL OF APPLIED ANALYSIS AND COMPUTATION, 2018, 卷号: 8, 期号: 6, 页码: 1778-1795 作者: Li, Dongping; Chen, Fangqi; An, Yukun 收藏 \| 浏览/下载：2/0 \| 提交时间：2019/12/11 Fractional differential equation p-Laplacian operator variational method mountain pass theorem iterative technique
	Maximum principle for near-optimality of stochastic delay control problem 期刊论文 ADVANCES IN DIFFERENCE EQUATIONS, 2017 作者: Zhang, Feng 收藏 \| 浏览/下载：4/0 \| 提交时间：2019/12/11 maximum principle near-optimal control stochastic differential delay equation Ekeland's variational principle

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