Boletim Sociedade Paranaense de Matematica

Scope & Guideline

Fostering Innovation in Mathematical Research

Introduction

Welcome to your portal for understanding Boletim Sociedade Paranaense de Matematica, featuring guidelines for its aims and scope. Our guidelines cover trending and emerging topics, identifying the forefront of research. Additionally, we track declining topics, offering insights into areas experiencing reduced scholarly attention. Key highlights include highly cited topics and recently published papers, curated within these guidelines to assist you in navigating influential academic dialogues.
LanguageEnglish
ISSN0037-8712
PublisherSOC PARANAENSE MATEMATICA
Support Open AccessYes
CountryBrazil
TypeJournal
Convergefrom 2002 to 2024
AbbreviationBOL SOC PARANA MAT / Bol. Soc. Parana. Mat.
Frequency2 issues/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
AddressJD AMERICAS, CAIXA POSTAL 19081, CURITIBA PR 81531-990, BRAZIL

Aims and Scopes

The 'Boletim Sociedade Paranaense de Matematica' primarily aims to disseminate high-quality research in various fields of mathematics, emphasizing both theoretical advancements and practical applications. The journal encompasses a broad spectrum of mathematical disciplines, encouraging submissions that contribute to the development of mathematical knowledge and its applications.
  1. Mathematical Analysis and Differential Equations:
    Research focusing on the properties, solutions, and behaviors of differential equations, including fractional, impulsive, and boundary value problems.
  2. Algebra and Number Theory:
    Studies related to algebraic structures, number fields, and properties of rings, including fixed point theorems and algebraic independence.
  3. Topology and Geometry:
    Exploration of topological spaces, geometric properties of manifolds, and their implications in various mathematical contexts.
  4. Applied Mathematics and Simulation:
    Application of mathematical theories to real-world problems, including epidemiological models, financial mathematics, and numerical simulations.
  5. Function Theory and Special Functions:
    Research on specific functions, their properties, transformations, and applications in solving complex mathematical problems.
  6. Statistical and Probabilistic Methods:
    Analysis of statistical models, probabilistic frameworks, and their applications in various fields, including econometrics.
The journal has demonstrated an evolving focus, with several themes emerging prominently in recent publications. These trends reflect the current interests and advancements in the mathematical community.
  1. Fractional Calculus and Differential Equations:
    An increasing number of studies are exploring fractional derivatives and their applications in various mathematical models, indicating a growing interest in this area.
  2. Complex Systems and Dynamics:
    Research on complex dynamical systems, including epidemic models and stochastic processes, has seen significant growth, reflecting the need for mathematical modeling in real-world scenarios.
  3. Numerical Analysis and Computational Methods:
    A surge in papers employing numerical methods to solve differential equations and optimization problems highlights the importance of computational techniques in modern mathematics.
  4. Fuzzy Logic and Soft Computing:
    Emerging research in fuzzy sets and soft computing techniques indicates a trend towards tackling uncertainty and imprecision in mathematical modeling.
  5. Graph Theory and Combinatorial Structures:
    There is a noticeable rise in research related to graph theory, especially concerning applications in network analysis and combinatorial optimization.

Declining or Waning

While the journal continues to publish a wide array of research topics, certain areas have shown a noticeable decline in frequency or prominence over the years. The following themes have been observed to wane in recent publications.
  1. Classical Geometry:
    Interest in classical geometric problems has diminished, with fewer papers addressing traditional geometric constructions and properties.
  2. Elementary Number Theory:
    Research focused on elementary aspects of number theory has seen a decline, possibly due to a shift towards more complex algebraic structures and computational methods.
  3. Historical Mathematical Methods:
    Papers discussing historical approaches or classical methods in mathematics have become less frequent, reflecting a broader trend towards modern techniques and applications.

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