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Mathematical Problems in Engineering 特刊Mathematical Methods of Coupled-Field Analysis in Engineering征稿
2022-06-06  

Mathematical Problems in Engineering特刊Mathematical

Methods of Coupled-Field Analysis in Engineering征稿


  由王骥教授联合法国洛林大学Université de LorraineM.B. Assouar教授,和哈尔滨工业大学(深圳)仲政教授发起,实验室易利军副教授参与的Mathematical Problems in EngineeringSCI收录, Impact Factor: 1.305特刊Special IssueMathematical Methods of Coupled-Field Analysis in Engineering现开始征稿,欢迎各位专家学者赐稿。您的稿件收到后,我们将第一时间组织送审。评审一经录用,将即刻在线发表。

  投稿截止时间为2022107日,出版时间为202321日。具体征稿信息请见下方,投稿网站 https://www.hindawi.com/journals/mpe/si/845493/



232F Mathematical Problems in Engineering 



 

  SCI收录, Impact Factor: 1.305



Special Issue:Mathematical Methods of Coupled-Field Analysis in Engineering

Lead Editor:

Ji Wang (Ningbo University, Ningbo, China)

Guest Editors:

Mohamed Badreddine Assouar (Université de Lorraine, Nancy, France)

Zheng Zhong (Harbin Institute of Technology, Shenzhen, China)

Lijun Yi (Ningbo University, Ningbo, China)

 

A frequently encountered mathematical problem is the equations and solutions of coupled fields in engineering structural analysis. Originating from the theory of elasticity, structures and materials nowadays will undergo multiple fields such as mechanical loadings, thermal field, electrical field, and possibly others.

The analytical challenge of such problems is tremendously increased due to the coupling of such fields in the mathematical formulation through differential equations and boundary conditions. Clearly, mathematical methods for accurate and efficient solutions of such coupled equations are critical to these engineering applications.

This Special Issue is devoted to the formulation and solution of coupled engineering problems with a focus on practical methods and procedures in structural analysis and other disciplines. We welcome original research and review articles.

Potential topics include but are not limited to the following:

Mathematical modeling of multi-field and multi-physics problems

Linear and nonlinear couplings of physical fields

Mathematical models of coupled problems

Simplification and solution procedures and techniques

Numerical and computational methods for coupled engineering problems

Vibrations in coupled fields

Stress analysis in coupled fields

Material properties and behaviors in coupled fields

Metamaterials and structures in coupled fields

Soft and flexible materials and structures in coupled fields

Modeling and simulation of biological materials

Structures and devices in space and extreme environments

Optimization and tuning of structures in coupled fields

 

Publishing date: 01 Feb 2023, Submission deadline: 07 Oct 2022

Submit to this Speical Issue: https://www.hindawi.com/journals/mpe/si/845493/


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