European Journal of Combinatorics - Elsevier | 2024 Impact Factor:0.9 | Cite Score:2.2 | Q1

Impact Factor and Journal Rank of European Journal of Combinatorics

• About: The European Journal of Combinatorics is a peer-reviewed journal that publishes original research articles, surveys, and expository papers in the field of combinatorial mathematics. It serves as a platform for researchers, mathematicians, and computer scientists to explore various aspects of combinatorial structures, algorithms, and applications.
• Objective:
  The primary objective of the journal is to advance the understanding of combinatorial mathematics and its applications. It aims to foster the dissemination of new ideas, techniques, and theoretical insights that contribute to the development of combinatorial theory and its interdisciplinary applications.
• Interdisciplinary Approach:
  The European Journal of Combinatorics encourages an interdisciplinary approach, welcoming contributions that integrate combinatorial mathematics with computer science, discrete mathematics, theoretical computer science, and related fields. This approach promotes collaboration and innovation across diverse areas of research.
• Impact:
  The impact of the European Journal of Combinatorics lies in its contributions to advancing combinatorial theory and its applications in various scientific disciplines. By publishing rigorous research and theoretical advancements, the journal influences the development of algorithms, designs, and methodologies essential for solving real-world problems.
• Significance:
  For researchers and professionals in mathematics and computer science, the European Journal of Combinatorics provides a vital resource for staying updated on foundational research, breakthroughs, and practical applications in combinatorial mathematics. Its publications support the advancement of mathematical theory and computational methods used in diverse fields.

• Journal Home:  Journal Homepage

• Editor-in-Chief:  Patrice Ossona de Mendez

• Scope: The European Journal of Combinatorics is a respected academic journal that publishes original research papers in the field of combinatorial mathematics. Here is an overview of its scope and the topics covered:
• Graph Theory:
  Research on graph theory and its applications. This includes studies on graph algorithms, graph coloring, graph embedding, graph structures, extremal graph theory, random graphs, and applications in computer science, telecommunications, and social networks.
• Combinatorial Designs:
  Research on combinatorial designs and their applications. This includes studies on block designs, Latin squares, combinatorial matrices, error-correcting codes, designs for statistical experiments, and applications in cryptography and coding theory.
• Combinatorial Optimization:
  Research on optimization problems with discrete decision variables. This includes studies on integer programming, network flows, matching theory, matroid theory, combinatorial algorithms, and applications in operations research and logistics.
• Ramsey Theory:
  Research on Ramsey theory and its applications. This includes studies on Ramsey numbers, extremal combinatorics, structural Ramsey theory, infinite Ramsey theory, and applications in theoretical computer science and discrete mathematics.
• Enumerative Combinatorics:
  Research on the enumeration of combinatorial objects. This includes studies on permutations, combinations, partitions, generating functions, Polya theory, combinatorial identities, and applications in statistical mechanics and probability theory.
• Algebraic Combinatorics:
  Research on the interaction between combinatorics and algebra. This includes studies on combinatorial group theory, algebraic graph theory, combinatorial commutative algebra, representation theory, and applications in algebraic geometry and algebraic topology.
• Probabilistic Combinatorics:
  Research on probabilistic methods in combinatorial mathematics. This includes studies on random graphs, random matrices, probabilistic algorithms, probabilistic combinatorial optimization, and applications in computer science and statistical physics.
• Topological Combinatorics:
  Research on the interplay between combinatorics and topology. This includes studies on topological graph theory, simplicial complexes, homology and cohomology theory, topological methods in discrete geometry, and applications in network analysis and computational biology.
• Applications of Combinatorics:
  Research on applications of combinatorial mathematics in various scientific and engineering disciplines. This includes studies on combinatorial game theory, cryptography, quantum computing, bioinformatics, complexity theory, and interdisciplinary research areas.
• Latest Research Topics for PhD in Computer Science

• Print ISSN:  0195-6698

  Electronic ISSN:  1095-9971

• Abstracting and Indexing:  Scopus, Science Citation Index Expanded

• Imapct Factor 2024:  0.9

• Subject Area and Category:   Computer Science, Computational Theory and Mathematics, Mathematics, Discrete Mathematics and Combinatorics, Geometry and Topology, Theoretical Computer Science

• Publication Frequency:  

• H Index:  58

• Best Quartile:

  Q1:  Computational Theory and Mathematics

  Q2:  

  Q3:  

  Q4:  

• Cite Score:  2.2

• SNIP:  1.595

• Journal Rank(SJR):  1.398

• Latest Articles:   Latest Articles in European Journal of Combinatorics

• Guidelines for Authors: European Journal of Combinatorics Author Guidelines

• Paper Submissions: Paper Submissions in European Journal of Combinatorics

• Publisher:  Academic Press Inc.

  Country:  United States

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