East Asian Journal on Applied Mathematics
Scope & Guideline
Advancing the Frontiers of Applied Mathematics
Introduction
Aims and Scopes
- Numerical Analysis and Computational Methods:
The journal emphasizes various numerical methods for solving complex mathematical problems, including finite element methods, spectral methods, and adaptive algorithms. - Applied Mathematical Modelling:
It covers the development and analysis of mathematical models relevant to real-world applications, such as fluid dynamics, material science, and biological systems. - Interdisciplinary Applications:
Research that bridges mathematics with other scientific disciplines such as physics, engineering, and finance is a core focus, highlighting the utility of mathematical tools across fields. - Innovative Algorithms and Techniques:
The journal is dedicated to publishing research on new algorithms, optimization techniques, and machine learning approaches that enhance problem-solving in applied mathematics. - Theoretical Developments:
Contributions that advance the theoretical foundations of applied mathematics, including stability analysis, convergence theory, and error estimates, are integral to the journal's scope.
Trending and Emerging
- Machine Learning and AI Applications:
There is an increasing focus on the integration of machine learning and artificial intelligence techniques within mathematical modeling, highlighting their utility in solving complex, data-driven problems. - Adaptive and Dynamic Methods:
Research on adaptive algorithms and dynamic modeling approaches is trending, with an emphasis on methods that can adjust to varying conditions and parameters in real-time applications. - Interdisciplinary Research:
The journal is seeing a rise in publications that incorporate insights from various fields, such as biology, finance, and engineering, demonstrating the interconnectedness of applied mathematics with other scientific domains. - High-Performance Computing:
There is a growing emphasis on the development of algorithms designed for high-performance computing environments, which enable the simulation of large-scale and complex systems. - Fractional and Nonlocal Differential Equations:
An emerging area of interest includes the study of fractional calculus and nonlocal equations, which provide new perspectives on modeling phenomena in diverse fields such as physics and finance.
Declining or Waning
- Traditional Analytical Solutions:
There has been a noticeable decrease in the publication of research focused solely on traditional analytical methods for solving differential equations, as the field moves towards more computational and numerical approaches. - Static Mathematical Models:
Research centered on static models, which do not incorporate time-dependent variables or dynamics, has declined in favor of more dynamic and complex systems that reflect real-world phenomena. - Basic Theoretical Results:
Papers presenting fundamental theoretical results without significant applications or computational advancements are becoming less frequent, suggesting a trend towards applied and practical research. - Single-Domain Studies:
Research focusing exclusively on single-domain problems, without interdisciplinary or multi-domain approaches, is waning, as there is a growing interest in holistic and integrated mathematical studies.
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