HOUSTON JOURNAL OF MATHEMATICS

Scope & Guideline

Bridging Theory and Application in Mathematics

Introduction

Delve into the academic richness of HOUSTON JOURNAL OF MATHEMATICS 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
ISSN0362-1588
PublisherUNIV HOUSTON
Support Open AccessNo
CountryUnited States
TypeJournal
Convergefrom 1996 to 2020, from 2022 to 2023
AbbreviationHOUSTON J MATH / Houst. J. Math.
Frequency4 issues/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
AddressDEPT MATH, HOUSTON, TX 77204

Aims and Scopes

The Houston Journal of Mathematics aims to advance the field of mathematics by publishing original research papers that contribute to various branches of mathematics, including topology, geometry, algebra, and analysis. The journal emphasizes rigorous mathematical theories and methodologies, promoting a deeper understanding of complex mathematical concepts.
  1. Topology and Set-Theory:
    A significant focus on various aspects of topology, including compactness, continuity, and general topological spaces, as evidenced by numerous papers exploring properties of topological groups, metric spaces, and specialized topological constructs.
  2. Geometric Analysis and Differential Geometry:
    Research on geometric structures, particularly in differential geometry, is prevalent, with studies related to hypersurfaces, curvature invariants, and geometric properties of manifolds.
  3. Functional Analysis and Operator Theory:
    The journal frequently publishes work on functional analysis, including topics such as operator theory, spaces of functions, and properties of specific classes of operators.
  4. Algebra and Number Theory:
    Algebraic structures and their applications are a core area, including investigations into rings, fields, and algebraic equations, often with connections to number theory.
  5. Mathematical Physics and Applied Mathematics:
    Papers also extend into applied mathematics and mathematical physics, exploring equations and models relevant to physical systems, which indicates an interdisciplinary approach.
The Houston Journal of Mathematics has shown a dynamic evolution in research themes, with certain areas gaining prominence in recent years. This reflects ongoing developments and interests within the mathematical community.
  1. Advanced Topological Constructs:
    Recent publications have increasingly focused on advanced topics in topology, such as feeble compactness, quasi-Lindelöf spaces, and specialized topological groups, highlighting a trend towards exploring more intricate properties of topological spaces.
  2. Geometric Analysis of Solitons and Curvature:
    The study of solitons, particularly in the context of Yamabe and gradient Yamabe solitons, along with curvature properties of hypersurfaces, indicates a growing interest in the intersection of geometry and analysis.
  3. Dynamic Systems and Nonlinear Equations:
    An upward trend is observed in the analysis of dynamic systems, particularly nonlinear equations and their solutions, reflecting broader applications in both theoretical and applied mathematics.
  4. Interdisciplinary Approaches:
    There is an emerging trend towards interdisciplinary research that connects mathematics with fields such as physics and engineering, as seen in the increasing number of papers that apply mathematical theories to physical phenomena.

Declining or Waning

While the journal has a robust portfolio of active research areas, some themes appear to be losing prominence in recent publications. This decline could indicate a shift in focus or a maturation of certain topics within the field.
  1. Classical Analysis Techniques:
    Papers that delve into classical analysis techniques, such as traditional calculus or elementary functions, have become less frequent, suggesting a shift towards more advanced or abstract mathematical techniques.
  2. Elementary Geometry:
    Research specifically focused on classical elementary geometry, while still relevant, seems to be diminishing in favor of more complex geometric constructs and higher-dimensional studies.
  3. Discrete Mathematics:
    There has been a noticeable decrease in publications related to discrete mathematics, including combinatorial techniques and graph theory, which may reflect an evolving focus towards continuous and analytical methods.

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