Acta Universitatis Sapientiae-Mathematica

Scope & Guideline

Empowering scholars with accessible mathematical insights.

Introduction

Welcome to the Acta Universitatis Sapientiae-Mathematica information hub, where our guidelines provide a wealth of knowledge about the journal’s focus and academic contributions. This page includes an extensive look at the aims and scope of Acta Universitatis Sapientiae-Mathematica, highlighting trending and emerging areas of study. We also examine declining topics to offer insight into academic interest shifts. Our curated list of highly cited topics and recent publications is part of our effort to guide scholars, using these guidelines to stay ahead in their research endeavors.
LanguageEnglish
ISSN1844-6094
PublisherSCIENDO
Support Open AccessYes
CountryGermany
TypeJournal
Convergefrom 2014 to 2023
AbbreviationACTA U SAPIENTIAE-MA / Acta Univ. Sapientiae-Math.
Frequency2 issues/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
AddressBOGUMILA ZUGA 32A, WARSAW, MAZOVIA 01-811, POLAND

Aims and Scopes

The journal 'Acta Universitatis Sapientiae-Mathematica' aims to advance the field of mathematics through the publication of rigorous and innovative research. The focus is on both theoretical advancements and practical applications across various mathematical disciplines.
  1. Fixed Point Theory:
    The journal frequently publishes studies on fixed point theorems, exploring their applications in various mathematical contexts such as metric spaces, differential equations, and optimization.
  2. Functional Analysis and Operator Theory:
    Research related to functional spaces, operator theory, and associated inequalities is a core area of interest, often featuring innovative methodologies and results.
  3. Algebra and Matrix Theory:
    Papers on algebraic structures, matrix theory, and related computational techniques are prominent, reflecting the journal's commitment to foundational and applied aspects of algebra.
  4. Graph Theory and Combinatorics:
    Contributions to graph theory, including studies on graph properties, energy, and combinatorial optimization, highlight the journal's engagement with discrete mathematics.
  5. Differential Equations and Dynamical Systems:
    The journal encompasses a significant amount of research on differential equations, particularly nonlinear and fractional equations, along with their qualitative behaviors.
  6. Numerical Methods and Computational Mathematics:
    There is a consistent focus on numerical analysis and computational approaches, addressing practical problems through mathematical modeling and algorithm development.
The journal has shown a dynamic evolution in its research focus, with several emerging themes that reflect current trends in mathematics. This section outlines these trending areas.
  1. Applications of Fixed Point Theory:
    An increasing number of papers explore the applications of fixed point theorems in various fields, indicating a practical approach to this foundational concept.
  2. Nonlinear Differential Equations:
    There is a growing interest in nonlinear differential equations, particularly in their oscillatory behaviors and stability analyses, which are critical for understanding complex dynamical systems.
  3. Graph Theory and Network Analysis:
    Research on advanced topics in graph theory, including energy calculations and graph algorithms, is on the rise, reflecting its relevance in both theoretical and applied contexts.
  4. Fractional Calculus and Its Applications:
    Papers focusing on fractional calculus are emerging as a significant theme, showcasing innovative applications in modeling real-world phenomena.
  5. Mathematical Modeling and Optimization Techniques:
    The journal is increasingly featuring studies that apply mathematical modeling techniques to solve optimization problems, highlighting the intersection of theory and practice.

Declining or Waning

While the journal has a rich history of diverse mathematical topics, certain themes appear to be declining in prominence over recent years. This section highlights these waning areas.
  1. Classical Geometry:
    Research specifically focused on classical geometric theories and constructions has seen a reduction, possibly due to a shift towards more applied or computational approaches.
  2. Elementary Number Theory:
    Papers centered on elementary number theory topics, such as traditional divisibility and congruences, have become less frequent, suggesting a move towards more complex or applied number theory.
  3. Statistical Methods in Pure Mathematics:
    The application of statistical methods within pure mathematical contexts appears to be declining, with a notable increase in purely theoretical explorations instead.
  4. Traditional Inequalities:
    Studies focused solely on classical inequalities without new perspectives or applications seem to be less common, indicating a potential shift towards innovative or generalized forms of inequalities.
  5. Basic Combinatorial Structures:
    While combinatorial mathematics remains an interest, the focus on basic combinatorial structures without application to more complex systems has decreased.

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