Eurasian Mathematical Journal
Scope & Guideline
Unlocking Potential through Rigorous Research.
Introduction
Aims and Scopes
- Functional Analysis and Inequalities:
The journal prominently features studies related to functional analysis, particularly inequalities involving various function spaces, such as Morrey spaces and Lorentz spaces. - Differential Equations and Dynamical Systems:
There is a consistent emphasis on the analysis of differential equations, including nonlinear and impulse differential equations, as well as dynamical systems featuring hysteresis and optimal control. - Approximation Theory and Interpolation:
Research on approximation methods, particularly trigonometric approximation and interpolation techniques in various mathematical settings, is a significant focus area. - Operator Theory:
The journal delves into operator theory, exploring properties of different classes of operators, including Riemann-Liouville operators and their boundedness in various functional spaces. - Algebra and Group Theory:
Papers discussing algebraic structures, including groups and modules, reflect the journal's commitment to exploring the foundational aspects of mathematics. - Mathematical Modeling:
The journal encourages submissions that apply mathematical theories and methods to model real-world phenomena, particularly in physics and engineering contexts.
Trending and Emerging
- Nonlinear Functional Analysis:
There is a growing trend in research focusing on nonlinear functional analysis, particularly concerning the existence of solutions to nonlinear equations and systems, highlighting its importance in applied mathematics. - Advanced Inequalities and Operator Theory:
Recent works emphasize the exploration of advanced inequalities in various function spaces and the properties of operators, indicating a deepening interest in these areas. - Complex Systems and Mathematical Modelling:
The journal is increasingly featuring studies that utilize mathematical modeling to address complex systems, reflecting a broader interdisciplinary trend. - Time Scales and Dynamic Equations:
Research on dynamic inequalities and equations on time scales is emerging, showcasing innovative approaches to analyze systems that evolve over different time modalities. - Applications of Mathematical Concepts:
There is an evident trend towards applying mathematical theories to real-world problems, particularly in engineering and physical sciences, which enhances the practical relevance of the research published.
Declining or Waning
- Classical Real Analysis:
Topics specifically focused on traditional real analysis, such as elementary properties of functions, have seen reduced representation in recent publications. - Basic Algebraic Structures:
While algebra remains a core area, the focus on basic algebraic structures without deeper applications or connections to other fields has diminished. - Simple Geometric Methods:
Research relying solely on elementary geometric methods, without integration with more complex analytical or computational approaches, appears to have decreased. - Statistical Methods in Pure Mathematics:
The intersection of pure mathematics with statistical methods has become less prevalent, suggesting a shift towards more rigorous mathematical techniques.
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