A5005051690- Stability and Controllability of Differential Equations
- Stochastic processes and financial applications
- Advanced Mathematical Modeling in Engineering
- Catalytic Processes in Materials Science
- Catalysts for Methane Reforming
- Mathematical Dynamics and Fractals
- Nonlinear Differential Equations Analysis
- Wind and Air Flow Studies
- Atmospheric chemistry and aerosols
- Quantum chaos and dynamical systems
- Catalysis and Hydrodesulfurization Studies
- Air Quality and Health Impacts
- Air Quality Monitoring and Forecasting
- Nonlinear Dynamics and Pattern Formation
- Mathematical Biology Tumor Growth
- Catalysis for Biomass Conversion
- Reconstructive Surgery and Microvascular Techniques
- Advancements in Battery Materials
- Economic theories and models
- Ionosphere and magnetosphere dynamics
- Bone fractures and treatments
- Supercapacitor Materials and Fabrication
- Geometric Analysis and Curvature Flows
- Climate variability and models
- Aerodynamics and Fluid Dynamics Research
Nanjing University of Information Science and Technology
2017-2025
Qingdao University of Technology
2024-2025
Jilin University
2006-2025
Zhengzhou University of Light Industry
2015-2024
Guangzhou University of Chinese Medicine
2024
Dalian University of Technology
2015-2024
Suzhou University of Science and Technology
2022-2023
Guilin University of Technology
2023
Peking University
2009-2020
Ningbo University
2013-2019
The concept of square-mean almost automorphy for stochastic processes is introduced. existence and uniqueness automorphic solutions to some linear non-linear differential equations are established provided the coefficients satisfy conditions. asymptotic stability unique solution in sense discussed.
We introduce the concepts of Poisson square-mean almost automorphy and in distribution. Under suitable conditions on coefficients, we establish existence solutions which are automorphic distribution for some semilinear stochastic differential equations with infinite dimensional Lévy noise. further discuss global asymptotic stability these solutions. Finally, to illustrate theoretical results obtained this paper, give several examples.
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