Journal of Mathematical Cryptology

Scope & Guideline

Empowering Research in Cryptography with Open Access Insights

Introduction

Immerse yourself in the scholarly insights of Journal of Mathematical Cryptology 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
ISSN1862-2976
PublisherDE GRUYTER POLAND SP Z O O
Support Open AccessYes
CountryGermany
TypeJournal
Convergefrom 2007 to 2024
AbbreviationJ MATH CRYPTOL / J. Math. Cryptol.
Frequency1 issue/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
AddressBOGUMILA ZUGA 32A STR, 01-811 WARSAW, MAZOVIA, POLAND

Aims and Scopes

The Journal of Mathematical Cryptology focuses on the mathematical foundations and applications of cryptology. The journal aims to advance the understanding of cryptographic techniques through rigorous mathematical analysis and innovative methodologies.
  1. Mathematical Foundations of Cryptography:
    The journal emphasizes the development and analysis of mathematical theories that underpin cryptographic protocols, including number theory, algebra, and combinatorics.
  2. Cryptanalysis Techniques:
    A significant focus is placed on the cryptanalysis of existing cryptographic schemes, assessing their security through various mathematical methods and providing insights into potential vulnerabilities.
  3. Post-Quantum Cryptography:
    With the rise of quantum computing, the journal has a strong emphasis on research related to post-quantum cryptographic systems, addressing the need for secure algorithms against quantum attacks.
  4. Algorithmic Approaches:
    Research often includes algorithmic developments for cryptographic applications, such as efficient key exchange protocols, signature schemes, and encryption methods.
  5. Applications of Advanced Mathematical Concepts:
    The journal explores the application of advanced mathematical concepts, such as lattice theory, elliptic curves, and tropical geometry, in the design and analysis of cryptographic systems.
The Journal of Mathematical Cryptology has witnessed the emergence of several key themes that reflect the current trends in cryptographic research. These themes highlight the journal's responsiveness to the evolving landscape of cryptology.
  1. Post-Quantum Security:
    There is a marked increase in research focusing on post-quantum cryptographic algorithms and protocols, addressing the imminent threats posed by quantum computing to existing cryptographic systems.
  2. Advanced Cryptanalysis Methods:
    Recent publications have showcased innovative cryptanalysis techniques, including the use of machine learning and advanced algebraic methods to evaluate the security of cryptographic primitives.
  3. Integration of Algebraic Structures:
    Emerging research often integrates complex algebraic structures, such as isogenies and lattices, into cryptographic protocols, reflecting a trend towards more mathematically sophisticated approaches.
  4. Privacy-Preserving Protocols:
    A growing interest in privacy-preserving cryptographic schemes, such as secure multi-party computation and homomorphic encryption, indicates a shift towards protecting user data in cryptographic applications.
  5. Efficient Implementation Techniques:
    There is an increasing focus on the efficiency of cryptographic implementations, with research dedicated to optimizing algorithms for practical deployment in various computational environments.

Declining or Waning

While the Journal of Mathematical Cryptology continues to explore a diverse range of topics, some areas have shown a decline in research focus over recent years. This section highlights these waning themes.
  1. Classical Cryptographic Protocols:
    Research on traditional cryptographic protocols, such as RSA and ElGamal, has seen a decline as newer, more secure methods are developed, particularly in the context of post-quantum cryptography.
  2. Low-Dimensional Cryptanalysis:
    There has been less emphasis on cryptanalysis techniques that focus solely on low-dimensional or simple algebraic structures, as the field shifts towards more complex and robust systems.
  3. Basic Boolean Function Analysis:
    Although still relevant, the frequency of papers focused on basic properties of Boolean functions has decreased as researchers increasingly turn to more intricate applications involving these functions in cryptographic schemes.

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