JOURNAL OF PURE AND APPLIED ALGEBRA

Scope & Guideline

Exploring the Depths of Pure and Applied Mathematics

Introduction

Immerse yourself in the scholarly insights of JOURNAL OF PURE AND APPLIED ALGEBRA with our comprehensive guidelines detailing its aims and scope. This page is your resource for understanding the journal's thematic priorities. Stay abreast of trending topics currently drawing significant attention and explore declining topics for a full picture of evolving interests. Our selection of highly cited topics and recent high-impact papers is curated within these guidelines to enhance your research impact.
LanguageEnglish
ISSN0022-4049
PublisherELSEVIER
Support Open AccessNo
CountryNetherlands
TypeJournal
Convergefrom 1971 to 2025
AbbreviationJ PURE APPL ALGEBRA / J. Pure Appl. Algebr.
Frequency12 issues/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
AddressRADARWEG 29, 1043 NX AMSTERDAM, NETHERLANDS

Aims and Scopes

The Journal of Pure and Applied Algebra focuses on the development and dissemination of research in algebra and its applications. The journal emphasizes both theoretical advancements and practical applications across various subfields of algebra, including but not limited to algebraic structures, representation theory, and homological algebra.
  1. Algebraic Structures:
    The journal publishes research on various algebraic structures such as groups, rings, fields, and algebras, exploring their properties, classifications, and interrelations.
  2. Homological Algebra:
    Research on homological techniques, derived categories, and their applications in algebraic geometry and representation theory is a core theme.
  3. Representation Theory:
    The journal includes studies on the representation theory of algebras, groups, and categories, focusing on both finite and infinite-dimensional representations.
  4. Algebraic Geometry:
    Papers often touch on algebraic geometry topics, particularly those that intersect with algebraic structures, such as schemes and varieties.
  5. Applications of Algebra:
    The journal highlights the applications of algebraic concepts in other fields, including number theory, combinatorics, and mathematical physics.
  6. Category Theory:
    Research on categorical frameworks, including homotopy theory and derived categories, is a significant focus area, reflecting the journal's commitment to foundational aspects of mathematics.
Recent publications in the Journal of Pure and Applied Algebra indicate several trending and emerging themes that reflect the current interests and advancements in the field of algebra.
  1. Noncommutative Algebra:
    There is a growing interest in noncommutative algebra, with an increasing number of papers addressing topics such as quantum groups, Hopf algebras, and their applications.
  2. Higher Category Theory:
    Research in higher category theory is on the rise, with papers exploring its implications for algebraic structures and homotopy theory, indicating a shift towards more abstract and generalized frameworks.
  3. Algebraic Topology Intersections:
    The intersection of algebra with algebraic topology and homotopy theory is trending, reflecting an integrated approach to understanding algebraic structures.
  4. Computational Algebra:
    Emerging themes in computational methods within algebra are gaining attention, with researchers exploring algorithms and computational techniques related to algebraic objects.
  5. Homotopical and Derived Methods:
    The use of homotopical and derived methods in algebra is becoming more prevalent, with researchers investigating their applications in various algebraic contexts.
  6. Applications in Mathematical Physics:
    There is a notable increase in papers that explore the applications of algebraic theories in mathematical physics, particularly in areas like quantum algebra and representation theory.

Declining or Waning

As the Journal of Pure and Applied Algebra evolves, certain themes have shown a decline in prominence. This shift may reflect changing interests in the mathematical community or the emergence of new methodologies and theories.
  1. Classical Group Theory:
    While still relevant, classical group theory topics have seen a decrease in publication frequency, possibly due to the rise of more abstract frameworks and computational methods in algebra.
  2. Elementary Number Theory:
    Papers focusing solely on elementary number theory aspects have diminished, as the journal increasingly prioritizes research that integrates algebra with other mathematical disciplines.
  3. Traditional Algebraic Geometry:
    Research centered on traditional aspects of algebraic geometry has waned, likely as more complex and abstract algebraic concepts gain traction.
  4. Real Analysis Applications:
    The application of algebraic concepts to real analysis is less frequently explored in recent publications, indicating a shift towards more abstract algebraic theories.

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