Journal of Contemporary Mathematical Analysis-Armenian Academy of Sciences
Scope & Guideline
Exploring Innovative Solutions in Mathematical Analysis
Introduction
Aims and Scopes
- Functional Analysis and Operator Theory:
The journal frequently publishes papers that explore properties of various function spaces, including weighted and mixed-norm spaces, and their applications in operator theory. - Complex Analysis and Meromorphic Functions:
There is a strong emphasis on the study of meromorphic functions, including their uniqueness properties, sharing values, and relationships with differential equations. - Approximation Theory and Fourier Analysis:
Research on approximation methods, including spline systems, Fourier series, and their convergence properties, is a significant focus of the journal. - Equations and Inequalities:
The journal covers a broad range of mathematical equations, including integral, differential, and functional equations, along with inequalities related to polynomials and functions. - Probability and Statistical Models:
Emerging themes include the application of mathematical analysis in probability theory and statistical estimation, particularly in relation to stationary models. - Geometric and Algebraic Analysis:
Papers often explore geometric properties of functions and spaces, including the study of convex bodies and algebraic curves, contributing to both theoretical and applied mathematics.
Trending and Emerging
- Advanced Functional Analysis:
There is an increasing focus on advanced concepts in functional analysis, particularly related to operator theory, which is evident in the growing number of publications discussing mixed-norm spaces and extrapolation methods. - Meromorphic Functions and Their Applications:
Research on meromorphic functions continues to expand, with a notable emphasis on their uniqueness properties and applications in solving complex equations, indicating a renewed interest in this area. - Dynamic Systems and Delay Equations:
Emerging research themes include the dynamics of systems with variable delays, reflecting a growing interest in understanding stability and behavior in mathematical models. - Stochastic Processes and Statistical Analysis:
There is a noticeable trend towards the application of mathematical analysis in stochastic processes, with an emphasis on statistical estimation techniques in contemporary models. - Fractional Calculus and Nonlocal Models:
The exploration of fractional calculus and its applications, particularly in nonlocal models and equations, is increasingly prominent, indicating a shift towards more modern analytical methods.
Declining or Waning
- Classical Inequalities:
Papers dedicated to classical inequalities, such as those related to polynomials and specific functional forms, have seen a decrease in recent years, suggesting a potential shift towards more contemporary applications. - Geometric Properties of Special Functions:
Research exploring geometric aspects of traditional special functions has become less frequent, indicating that newer methodologies or functions may be garnering more attention. - Nonlinear Differential Equations:
Although still relevant, the focus on nonlinear differential equations appears to be waning, possibly due to the emergence of more complex or novel equation types that are now being prioritized. - Statistical Methods in Classical Analysis:
The integration of statistical methods into classical mathematical analysis has seen a reduction, as the journal may be shifting towards more pure mathematical approaches.
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