Periodica Mathematica Hungarica

Scope & Guideline

Elevating Research Standards in Mathematical Studies.

Introduction

Explore the comprehensive scope of Periodica Mathematica Hungarica through our detailed guidelines, including its aims and scope. Stay updated with trending and emerging topics, and delve into declining areas to understand shifts in academic interest. Our guidelines also showcase highly cited topics, featuring influential research making a significant impact. Additionally, discover the latest published papers and those with high citation counts, offering a snapshot of current scholarly conversations. Use these guidelines to explore Periodica Mathematica Hungarica in depth and align your research initiatives with current academic trends.
LanguageEnglish
ISSN0031-5303
PublisherSPRINGER
Support Open AccessNo
CountryHungary
TypeJournal
Convergefrom 1971 to 2024
AbbreviationPERIOD MATH HUNG / Period. Math. Hung.
Frequency4 issues/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
AddressONE NEW YORK PLAZA, SUITE 4600 , NEW YORK, NY 10004, UNITED STATES

Aims and Scopes

Periodica Mathematica Hungarica publishes high-quality research in various areas of mathematics, emphasizing theoretical advancements and applications across both pure and applied mathematics.
  1. Algebra and Number Theory:
    The journal frequently publishes papers addressing fundamental problems in algebra and number theory, including topics like Diophantine equations, prime number theory, and algebraic structures.
  2. Geometry and Topology:
    Research in geometry, particularly differential geometry and topology, is a core focus, with papers exploring manifolds, curvature, and geometric properties of spaces.
  3. Functional Analysis and Operator Theory:
    Contributions in functional analysis, including studies on operators, function spaces, and related inequalities are common, highlighting the journal's commitment to foundational mathematical analysis.
  4. Combinatorics and Graph Theory:
    The journal includes research on combinatorial structures and graph theory, investigating properties of graphs, hypergraphs, and combinatorial designs.
  5. Dynamical Systems and Control Theory:
    Papers discussing dynamical systems, stability, and control mechanisms reveal the journal's interest in applied mathematics and its relevance to real-world systems.
  6. Mathematical Modeling and Analysis:
    The journal encourages submissions that focus on mathematical modeling of complex systems, including those in physics, biology, and economics, showcasing the interdisciplinary nature of modern mathematics.
The journal has exhibited a notable shift towards emerging mathematical themes that reflect contemporary research interests and advancements in the field.
  1. Higher-Dimensional Algebra and Category Theory:
    Recent papers explore advanced topics in higher-dimensional algebra and category theory, indicating a growing interest in the abstract foundations of mathematics.
  2. Nonlinear Dynamics and Chaos Theory:
    Research examining nonlinear systems and chaos theory has gained traction, highlighting the intersection of mathematics with physics and engineering applications.
  3. Mathematical Aspects of Machine Learning:
    There is an increasing trend towards the application of mathematical principles in machine learning, suggesting a blend of theoretical and computational mathematics.
  4. Fractional Differential Equations:
    An emerging focus on fractional calculus and differential equations showcases the journal's adaptation to contemporary mathematical challenges and applications.
  5. Algebraic Geometry and Its Applications:
    Research in algebraic geometry, particularly its applications to number theory and theoretical physics, is on the rise, reflecting its relevance in modern mathematical discourse.

Declining or Waning

While the journal maintains a broad mathematical scope, certain themes have seen a decline in frequency or prominence in recent years, reflecting shifts in research interest.
  1. Elementary Number Theory:
    Papers specifically focused on classical elementary number theory have become less prevalent, possibly due to a shift towards more abstract algebraic approaches.
  2. Basic Combinatorial Techniques:
    Basic combinatorial methods, while still relevant, appear to be waning as researchers delve into more complex combinatorial structures and their applications.
  3. Classical Geometry:
    The focus on traditional geometric studies has diminished, with fewer contributions addressing classical problems in Euclidean or projective geometry.
  4. Basic Probability and Statistics:
    Submissions dealing with elementary probability theory and statistics are less frequent, as the field increasingly gravitates towards more sophisticated probabilistic models and statistical methodologies.

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