Theory, Numerical methods, and Applications of Partial Differential Equations
|
Organizer(s): |
Name:
|
Affiliation:
|
Country:
|
Dazhi Zhang
|
School of Mathematics, Harbin Institute of Technology
|
Peoples Rep of China
|
Qiyu Jin
|
School of Mathematical Sciences, Inner Mongolia University
|
Peoples Rep of China
|
Shengzhu Shi
|
School of Mathematics, Harbin Institute of Technology
|
Peoples Rep of China
|
Yao Li
|
School of Mathematics, Harbin Institute of Technology
|
Peoples Rep of China
|
|
|
|
|
|
Introduction:
| | Nonlinear partial differential equations (PDEs) are of fundamental importance in mathematical analysis. The minisymposium aims to discuss recent development of theory, numerical methods, and applications of nonlinear PDEs, which not only reveal inherent fundamental properties of exact solutions, but also preserve certain structures or other continuum behaviors of underlying models. Examples include preservation of bounds, Hamiltonian and energy, asymptotic limits, entropy stability, among many others. High order numerical method is an important tool to resolve complex profile of solutions for different equations. The minisymposium will bring together researchers from various fields to report recent developments, to discuss further challenges and reach out to relevant engineering applications. The topics will span a wide range from theoretical results to novel algorithms, and to a variety of interesting application areas. The workshop will provide a platform for applied mathematicians and application scientists to interact, communicate and foster collaborations.
|
|
|
List of abstracts and speakers |
|
|
|
|
