Contributions to Discrete Mathematics

Scope & Guideline

Pioneering insights in combinatorial research.

Introduction

Delve into the academic richness of Contributions to Discrete 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
ISSN1715-0868
PublisherUNIV CALGARY, DEPT MATH & STATISTICS
Support Open AccessNo
CountryCanada
TypeJournal
Converge2008, from 2013 to 2024
AbbreviationCONTRIB DISCRET MATH / Contrib. Discret. Math.
Frequency2 issues/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
AddressMS477, 2500 UNIVERSITY DRIVE, NW, CALGARY 00000, CANADA

Aims and Scopes

Contributions to Discrete Mathematics focuses on advancing the field of discrete mathematics through a range of theoretical and applied research. The journal emphasizes combinatorial structures, graph theory, and mathematical methods that have broad applications in various areas of science and engineering.
  1. Combinatorial Structures:
    The journal explores various combinatorial designs, including partitions, paths, and graphs, contributing to the understanding of combinatorial enumeration and its applications.
  2. Graph Theory:
    Research on graph properties, coloring, and structures is a core focus, addressing both theoretical aspects and practical applications in network analysis and optimization.
  3. Mathematical Theorems and Identities:
    The journal publishes papers on significant mathematical identities and theorems, particularly those that enhance the understanding of number theory and combinatorial mathematics.
  4. Algorithmic Applications:
    There is a consistent emphasis on algorithms and computational methods within discrete mathematics, highlighting their utility in solving complex problems in various fields.
  5. Interdisciplinary Approaches:
    The journal encourages interdisciplinary research that integrates discrete mathematics with other branches of mathematics and science, promoting innovative methodologies and applications.
The journal has seen a rise in specific themes that reflect current trends and emerging areas of interest in discrete mathematics. These topics are indicative of the evolving landscape of research and highlight the journal's responsiveness to new challenges and ideas.
  1. Advanced Graph Theory:
    Recent publications show a growing interest in advanced topics in graph theory, such as Hamiltonian cycles and domination problems, reflecting a deeper exploration of graph properties and their applications.
  2. Combinatorial Algorithms:
    There has been an increase in research focused on combinatorial algorithms, emphasizing their efficiency and applications in solving complex computational problems.
  3. Applications of Number Theory:
    The application of number theory to combinatorial settings and other mathematical structures is trending, particularly with the exploration of polynomial identities and their implications.
  4. Hypergraph Theory:
    Emerging research on hypergraphs indicates a shift towards more complex structures beyond traditional graphs, showcasing new combinatorial properties and applications.
  5. Interdisciplinary Connections:
    There is a noticeable trend towards interdisciplinary research that combines discrete mathematics with fields such as computer science, optimization, and statistical mechanics, fostering innovative approaches and applications.

Declining or Waning

Over the years, certain themes within Contributions to Discrete Mathematics have shown a decline in frequency and prominence. This could reflect shifts in research focus or evolving interests within the mathematical community.
  1. Basic Geometric Structures:
    Research involving simple geometric constructions and their combinatorial properties has become less frequent, possibly overshadowed by more complex analyses involving higher-dimensional structures.
  2. Elementary Number Theory:
    While foundational number theory remains important, papers specifically addressing elementary aspects have decreased, indicating a possible shift toward more complex or applied number theory.
  3. Traditional Graph Coloring Problems:
    Although graph coloring remains a critical area, topics focused solely on traditional coloring problems without novel applications or theoretical advancements are appearing less frequently.
  4. Static Combinatorial Optimization:
    There is a waning interest in static problems of combinatorial optimization, as researchers increasingly explore dynamic systems and their behaviors.
  5. Isolated Research on Specific Constructions:
    Papers that focus narrowly on specific constructions or isolated combinatorial problems without broader implications are becoming less common, highlighting a trend towards more comprehensive studies.

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