Evolutionary Differential Equations, Dynamic Systems, Computation and Optimization
Evolutionary partial differential equations are representative of the real world, e.g., the Navier–Stokes equation, Cahn–Hilliard equations, wave equation, plate equation, Timoshenko systems, and so on, which arise from physics, mechanics, material science, and other applied fields. The well-posedness, stability, dynamic systems, and applications of these equations have attracted a lot of interest from many mathematicians and scientists in linear and nonlinear sciences.
The aim of this Topic Issue is to collect original and high-quality contributions related to the development of the theory and applications of evolution partial differential equations, computational PDEs, and optimization. Topics to be included are evolutionary differential equations, dynamic systems, computation, and optimization, which contain the models such as fluid flow models, hyperbolic equations with damping, hyperbolic–parabolic coupled systems, arising from sciences and engineering, theory and numerical simulation of computational PDEs, and optimization.
Dr. Xinguang Yang
Dr. Baowei Feng
Dr. Xingjie Yan
- nonlinear evolutionary equations
- fluid flow model
- wave/beam/plate equations
- fractional dimension
- numerical simulation
|Journal Name||Impact Factor||CiteScore||Launched Year||First Decision (median)||APC|
|2.7||4.5||2011||15.8 Days||CHF 2300|
|2.7||4.7||1999||20.4 Days||CHF 2600|
Fractal and Fractionalfractalfract
|5.4||3.6||2017||19.8 Days||CHF 2700|
|2.4||3.5||2013||17.7 Days||CHF 2600|
|2.7||4.9||2009||14.7 Days||CHF 2400|
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