Archivum Mathematicum

Scope & Guideline

Bridging Theory and Practice in Mathematics

Introduction

Delve into the academic richness of Archivum Mathematicum with our guidelines, detailing its aims and scope. Our resource identifies emerging and trending topics paving the way for new academic progress. We also provide insights into declining or waning topics, helping you stay informed about changing research landscapes. Evaluate highly cited topics and recent publications within these guidelines to align your work with influential scholarly trends.
LanguageEnglish
ISSN1212-5059
PublisherMASARYK UNIV, FAC SCIENCE
Support Open AccessYes
CountryCzech Republic
TypeJournal
Convergefrom 2004 to 2024
AbbreviationARCH MATH-BRNO / Arch. Math.-Brno
Frequency4 issues/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
AddressKOTLARSKA 2, BRNO 00000, CZECH REPUBLIC

Aims and Scopes

Archivum Mathematicum is dedicated to advancing the field of mathematics through rigorous research and exploration of various mathematical theories and applications. The journal encompasses a wide array of topics, reflecting the diverse interests and methodologies employed in contemporary mathematical research.
  1. Geometric Analysis and Differential Geometry:
    The journal frequently publishes research on manifold theory, curvature, and geometric structures, highlighting applications in both finite and infinite dimensions.
  2. Functional and Fractional Differential Equations:
    A significant portion of the articles focuses on the analysis of differential equations, especially those of fractional and functional types, including their solutions and stability properties.
  3. Algebra and Algebraic Structures:
    Research pertaining to algebraic structures, such as lattices, rings, and superalgebras, is a core aspect of the journal, emphasizing both theoretical developments and applications.
  4. Mathematical Modeling and Applied Analysis:
    The journal features studies that model real-world phenomena using mathematical techniques, particularly in areas like chemotaxis, fluid dynamics, and reaction-diffusion systems.
  5. Topology and Homotopy Theory:
    Explorations of topological spaces, homotopy equivalences, and related concepts are prevalent, contributing to the understanding of complex mathematical structures.
  6. Numerical Methods and Computational Mathematics:
    The journal includes works on numerical analysis, particularly those that address the computational aspects of mathematical problems in various fields.
Recent publications in Archivum Mathematicum reveal several emerging themes that are gaining prominence. These trends reflect the current interests and advancements in mathematical research, highlighting the journal's adaptability to new areas of inquiry.
  1. Advanced Differential Equations and Their Applications:
    There is a notable increase in research focused on complex differential equations, particularly those involving advanced techniques such as fractional derivatives and nonlocal conditions, reflecting the growing interest in dynamic systems.
  2. Mathematical Physics and Geometry:
    Emerging themes include the intersection of mathematics with physics, particularly in areas like noncommutative geometry and mathematical structures in theoretical physics, indicating a trend towards interdisciplinary research.
  3. Computational Mathematics and Algorithm Development:
    A rising focus on computational techniques and numerical methods for solving mathematical problems suggests an increased interest in practical applications and simulations in various mathematical fields.
  4. Homotopy Theory and Algebraic Topology:
    Research in homotopy theory and algebraic topology is becoming more prominent, showcasing a growing interest in understanding the foundational aspects of topology in a more abstract and algebraic context.

Declining or Waning

While Archivum Mathematicum has maintained a strong focus on various mathematical disciplines, certain themes have shown a decline in frequency or prominence over recent years. This waning interest may indicate a shift in the research landscape or evolving priorities within the mathematical community.
  1. Classical Analysis Techniques:
    There appears to be a reduced emphasis on traditional techniques in classical analysis, such as basic convergence theorems and elementary function properties, as more complex and applied topics gain traction.
  2. Elementary Number Theory:
    Research articles focusing on elementary aspects of number theory, including simple Diophantine equations, have become less frequent, possibly overshadowed by more advanced algebraic and geometric studies.
  3. Basic Combinatorial Geometry:
    The journal has seen fewer contributions on combinatorial aspects of geometry, suggesting a potential shift towards more algebraic or topological approaches in geometric research.

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