Mathematical Modeling in Industrial Engineering and Electrical Engineering, 2nd Edition
A special issue of Mathematics (ISSN 2227-7390). This special issue belongs to the section "Engineering Mathematics".
Deadline for manuscript submissions: closed (31 July 2024) | Viewed by 21443
Special Issue Editor
Interests: physical–mathematical models for magnetorheological fluids; thermodynamic theories for fluids; rheological models for biological fluids; nonlinear waves propagation
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues,
It is clear that the cooperation among Universities and Industries determines the progress of social, cultural, technological and economic innovation. The cooperation between these two worlds is an essential tool for the development of knowledge guaranteeing greater competitiveness. The conditions for a virtuous exchange of knowledge among Universities and Industries are set in motion by cooperating to find ways, languages and opportunities to achieve the necessary coordination: requests and offers from the Industries and offer of knowledge and skills from the Universities. Thus, the need in the University world in general, and in particular in the fields of Electrical and Industrial Engineering, matures to realize research projects shared with the Industry world. There is no doubt that mathematical modeling is the first important step in managing industrial problems. However, such models are often complex, requiring numerical techniques to obtain solutions, especially when the enormous amount of input data is affected by uncertainty.
This Special Issue of Mathematics aims to explore, from a broad perspective, the most recent developments in the field of mathematical modeling for problems of interest in electrical and industrial engineering. Topics of interest range from analytical, numerical and soft computing modeling techniques to solve industrial problems.
Prof. Dr. Mario Versaci
Guest Editor
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Keywords
- artificial intelligence
- complex systems
- delayed systems
- dynamical systems
- machine learning
- mathematical modeling
- neural networks
- numerical techniques
- physics-based modeling
- soft computing techniques
- stability
- uncertain systems
- applications in industrial and electrical engineering
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