Special Issue: Recent Advances in Initial and Boundary Value Problems of Differential Systems and Their Applications
Guest Editors
Dr. Yansheng Liu, Ph.D.
School of Mathematics and Statistics, Shandong Normal University, Ji'nan 250014, Shandong, PR China
Email: ysliu@sdnu.edu.cn
Dr. Baoqiang Yan, Ph.D.
School of Mathematics and Statistics, Shandong Normal University, Ji'nan 250014, Shandong, PR China
Email: 106117@sdnu.edu.cn
Dr. Meiqiang Feng, Ph.D.
School of Applied Science, Beijing Information Science & Technology University, Beijing, 100192, PR China
Email: 20020892@bistu.edu.cn
Manuscript Topics
As we know, mathematical problems encountered in real life are usually modeled with differential equations. Specifically, modeling a system in physics or other sciences frequently amounts to solving an initial value problem or boundary value problem of differential systems. In the recent decades, the topic about the existence of solutions of nonlinear initial or boundary value problems has received considerable popularity due to its wide applications in biology, hydrodynamics, physics, chemistry, control theory, and so forth. The related various types of equations or systems include differential equation, integro-differential equation, evolution equations, fractional systems, impulsive systems, and delay systems.
This Special Issue aims to provide a platform for researchers to disseminate original research in the fields of initial and boundary value problems of differential systems and their applications in science and engineering.
This is a good opportunity for researchers to report their recent progresses with the scientific community, in general and particularly working in the fields related to the title of the special issue. It is known that you are the expert in this field, you are invited to contribute an original work that addresses any aspect of theory and applications of initial and boundary value problem of differential systems.
Potential topics include but are not limited to the following:
• Initial or boundary value problems of differential systems via fixed point results;
• Nonlinear impulsive problem of differential systems;
• Fractional Kirchhoff equations and their applications;
• Parabolic inequalities with nonlocal terms;
• Almost periodical fractional stochastic differential equations;
• Elliptic equations with nonlinear gradient terms;
• Nonlinear telegraph equations and systems;
• Mean curvature equations and systems in Euclidean and Minkowski spaces.
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