List of Topics:
Location Research Breakthrough Possible @S-Logix pro@slogix.in

Office Address

Social List

Groups, Complexity, Cryptology - Walter de Gruyter GmbH | 2024 Cite Score:0.7 | Q4

Groups, Complexity, Cryptology Journal With Cite Score

Cite Score and Journal Rank of Groups, Complexity, Cryptology

  • About: The Groups, Complexity, Cryptology Journal publishes original research articles, reviews, and case studies on topics related to group theory, computational complexity, and cryptography. Areas of interest include algebraic structures, complexity theory, cryptographic protocols, and their applications in security and privacy. The journal aims to advance understanding and innovation in these fields by showcasing significant research and developments.
  • Objective
    The primary objective of the journal is to promote research and development in group theory, complexity theory, and cryptology. It seeks to provide a platform for researchers to share their findings, contribute to theoretical advancements, and explore practical applications of these disciplines.
  • Interdisciplinary Approach
    Groups, Complexity, Cryptology embraces an interdisciplinary approach, recognizing that advancements in cryptology and complexity theory often involve insights from group theory and vice versa. The journal encourages research that integrates these areas to address complex problems and develop innovative solutions in cryptographic systems and computational complexity.
  • Impact and Significance
    The journal plays a significant role in advancing the fields of group theory, computational complexity, and cryptology by providing a valuable resource for researchers, practitioners, and industry professionals. Its impact is reflected in its ability to influence theoretical research, drive innovations in cryptographic techniques, and contribute to advancements in complexity theory.

  • Editor-in-Chief:  Vladimir Shpilrain, Pascal Weil

  • Scope: The Groups, Complexity, Cryptology (GCC) journal focuses on the interplay between group theory, computational complexity, and cryptology. It aims to advance understanding in these areas and their applications to secure and efficient cryptographic systems.
  • Group Theory and Its Applications:
    Fundamental concepts and advancements in group theory
    Applications of group theory in cryptographic algorithms
    Algebraic structures and their relevance to computational problems
    Symmetry and combinatorial aspects in group theory
    Research on specific groups and their properties in cryptographic contexts
  • Computational Complexity:
    Theoretical aspects of computational complexity
    Complexity classes and their relationships
    Algorithms and their efficiency in solving complex problems
    Complexity of group-theoretic problems and their computational implications
    Advances in complexity theory and its applications
  • Cryptology and Cryptographic Protocols:
    Design and analysis of cryptographic algorithms and protocols
    Applications of group theory and complexity in cryptography
    Security proofs and cryptographic guarantees
    Innovations in encryption, decryption, and hashing techniques
    Cryptographic protocols and their real-world applications
  • Interdisciplinary Research and Innovations:
    Cross-disciplinary research bridging group theory, complexity, and cryptology
    New insights and methodologies combining these areas
    Emerging trends and technologies influencing cryptographic research
    Case studies of successful interdisciplinary applications
    Best practices for integrating group theory and complexity into cryptographic research
  • Future Directions and Research Opportunities:
    Emerging challenges and research directions in group theory, complexity, and cryptology
    Predictions for future developments and their impact on cryptographic systems
    Areas requiring further exploration and innovation
    Potential applications of new theories and technologies
    Research agendas for advancing the field and addressing current limitations
  • Latest Research Topics for PhD in Computer Science

  • Print ISSN:  1867-1144

    Electronic ISSN:  1869-6104

  • Abstracting and Indexing:  Scopus

  • Imapct Factor :  

  • Subject Area and Category:  Computer Science Computational Theory and Mathematics Computer Networks and Communications Mathematics Applied Mathematics Computational Mathematics

  • Publication Frequency:  

  • H Index:  14

  • Best Quartile:

    Q1:  

    Q2:  

    Q3:  

    Q4:  Applied Mathematics

  • Cite Score:  0.7

  • SNIP:  0.377

  • Journal Rank(SJR):  0.125