SCIESCOPUS
ADVANCES IN MATHEMATICS OF COMMUNICATIONS
American Institute of Mathematical Sciences, United States
ADVANCES IN MATHEMATICS OF COMMUNICATIONS is an academic journal published by American Institute of Mathematical Sciences (United States). Identifiers: ISSN 1930-5346, eISSN 1930-5338. Indexed in SCIE, SCOPUS. Metrics: CiteScore 2.0, SJR 0.561, SNIP 0.92. Subject areas: APPLIED, COMPUTER SCIENCE, MATHEMATICS, THEORY & METHODS. tlooto lists 223 papers from this journal.
CiteScore
2.00
Scopus citation metric
SJR
0.561
SCImago rank
SNIP
0.92
Source normalized impact
Percentage rank
-
JIF percentile rank
Journal profile
- ISSN
- 1930-5346
- eISSN
- 1930-5338
- Abbreviation
- -
- Publisher
- American Institute of Mathematical Sciences
- Country
- United States
Web of Science categories
SCIEAPPLIED, COMPUTER SCIENCE, MATHEMATICS, THEORY & METHODS
Scopus ASJC categories
17052602 Algebra and Number Theory2604 Applied Mathematics2607 Discrete Mathematics and Combinatorics
Keywords
Computer Science, Theory & Methods | Mathematics, Applied
Papers in this journal
Recent papers
- Further constructions of permutation polynomials of the form <inline-formula><tex-math id="M1">$ x+\gamma\operatorname{Tr}_{q}^{q^{2}}(h(x)) $</tex-math></inline-formula> over finite fields with even characteristic
2027
- Permutation equivalence of <inline-formula><tex-math id="M1">$ k $</tex-math></inline-formula>-rotation symmetric monomial Boolean functions
2027
- On factorization of polynomials in skew polynomial rings: Resolution of a conjecture, new results and new linear codes
2027
- Constructions of cross Z-complementary sets for training design in spatial modulation
2027
- Combinatorial <inline-formula><tex-math id="M1">$ t $</tex-math></inline-formula>-designs from finite abelian groups and elliptic curve codes
2027
Most cited papers
- Some results on \begin{document}$ \mathbb{Z}_p\mathbb{Z}_p[v] $\end{document}-additive cyclic codes
2020 · 30 citations
- Isometry and automorphisms of constant dimension codes
2012 · 28 citations
- Constacyclic codes of length \begin{document}$np^s$\end{document} over \begin{document}$\mathbb{F}_{p^m}+u\mathbb{F}_{p^m}$\end{document}
2018 · 17 citations
- Z 4 Z 4 [u]-ADDITIVE CYCLIC AND CONSTACYCLIC CODES
2020 · 7 citations
- Cryptanalysis and enhancement of multi factor remote user authentication scheme based on signcryption
2020 · 6 citations