European Journal of Mathematics
Scope & Guideline
Your Gateway to High-Quality Mathematical Research
Introduction
Aims and Scopes
- Algebra and Number Theory:
Research in this area includes studies on algebraic structures such as rings, modules, and algebras, along with number theory topics including prime ideals and algebraic number theory. - Geometry and Topology:
The journal features papers exploring geometric structures, including differential geometry, algebraic geometry, and topology, focusing on the properties and applications of various geometric entities. - Analysis and Functional Analysis:
Papers in this section cover real and complex analysis, functional analysis, and operator theory, emphasizing the theoretical underpinnings and applications of analytical methods. - Applied Mathematics and Computational Methods:
This area encompasses numerical methods, mathematical modeling, and computational techniques applied to real-world problems across various scientific and engineering disciplines. - Graph Theory and Combinatorics:
Research involving properties and applications of graphs, combinatorial structures, and their mathematical implications is a significant focus of the journal. - Differential Equations and Dynamical Systems:
The journal includes studies on ordinary and partial differential equations, dynamical systems, and their qualitative and quantitative analyses. - Mathematical Physics and Interdisciplinary Applications:
Papers exploring the intersection of mathematics with physics and other disciplines, providing mathematical insights into physical phenomena and interdisciplinary applications.
Trending and Emerging
- Interdisciplinary Applications of Mathematics:
There is a growing trend of papers exploring the application of mathematical theories and methods to fields such as biology, economics, and engineering, indicating a shift towards interdisciplinary research. - Advanced Computational Techniques:
The journal has seen an increase in publications focused on advanced computational methods, including machine learning and numerical simulations, reflecting the integration of computer science with mathematics. - Nonlinear Dynamics and Chaos Theory:
Research in nonlinear dynamics and chaos theory is on the rise, highlighting an increased interest in understanding complex systems and their behaviors. - Fractional Calculus and Applications:
The emergence of fractional calculus as a significant area of study is evident, with more papers dedicated to its applications in various fields, including physics and engineering. - Mathematical Modeling of Real-World Problems:
There is a notable increase in research that emphasizes mathematical modeling to address real-world issues, particularly in health sciences, environmental studies, and economic forecasting. - Algebraic Structures with Applications:
Emerging research on specialized algebraic structures, such as superalgebras and hom-algebras, suggests a trend towards exploring their applications in theoretical and applied contexts.
Declining or Waning
- Classical Analysis Techniques:
There has been a decline in the number of publications focused on classical analysis techniques such as elementary methods in real analysis, suggesting a shift towards more modern and abstract approaches. - Elementary Number Theory:
Research papers that delve into elementary number theory topics have become less frequent, possibly due to a growing emphasis on more complex algebraic structures and computational methods. - Basic Graph Theory:
While graph theory remains a vital field, basic studies on simple graph properties and structures are declining, indicating a shift towards more advanced topics or applications in graph theory. - Traditional Combinatorial Techniques:
The journal has seen fewer papers utilizing traditional combinatorial methods, as researchers increasingly adopt probabilistic and geometric approaches. - Standard Algebraic Structures:
Research on standard algebraic structures, such as basic group theory, is less frequently featured, possibly reflecting a move towards more specialized or applied algebraic research.
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