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Advances in Mathematics of Communications : Impact Factor & More

eISSN: 1930-5338pISSN: 1930-5346

Key Metrics

CiteScore
1.8
H-Index
25
Impact Factor
< 5
SJR
Q2Applied Mathematics
SNIP
0.99
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Advances in Mathematics of Communications Journal Specifications

Indexed in the following public directories

  • Web of Science Web of Science
  • Scopus Scopus
  • SJR SJR
Overview
Publisher AMER INST MATHEMATICAL SCIENCES-AIMS
Language English
Frequency Quarterly
General Details
LanguageEnglish
FrequencyQuarterly
Publication Start Year2007
Publisher URLVisit website
Website URLVisit website
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Recently Published Papers in Advances in Mathematics of Communications

On the computation of &lt;i&gt;q&lt;/i&gt;-transform of Boolean functions
  • 1 Jan 2025
  • Advances in Mathematics of Communications
Linear codes with few weights over &lt;inline-formula&gt;&lt;tex-math id="M1"&gt;$ \mathbb{F}_{p}+u\mathbb{F}_{p} $&lt;/tex-math&gt;&lt;/inline-formula&gt;
  • 1 Jan 2025
  • Advances in Mathematics of Communications
Explicit construction of codes correcting a single reverse-complement duplication of arbitrary length
  • 1 Jan 2025
  • Advances in Mathematics of Communications
Linear Complementary Dual Codes over the &lt;inline-formula&gt;&lt;tex-math id="M1"&gt;$ p $&lt;/tex-math&gt;&lt;/inline-formula&gt;-adic Integers
  • 1 Jan 2025
  • Advances in Mathematics of Communications
How to expand a self-orthogonal code
  • 1 Jan 2025
  • Advances in Mathematics of Communications
Binary cyclic codes from three classes of sequences
  • 1 Jan 2025
  • Advances in Mathematics of Communications
On the computation of &lt;i&gt;q&lt;/i&gt;-transform of Boolean functions
  • 1 Jan 2025
  • Advances in Mathematics of Communications
Linear codes with few weights over &lt;inline-formula&gt;&lt;tex-math id="M1"&gt;$ \mathbb{F}_{p}+u\mathbb{F}_{p} $&lt;/tex-math&gt;&lt;/inline-formula&gt;
  • 1 Jan 2025
  • Advances in Mathematics of Communications
Explicit construction of codes correcting a single reverse-complement duplication of arbitrary length
  • 1 Jan 2025
  • Advances in Mathematics of Communications
Linear Complementary Dual Codes over the &lt;inline-formula&gt;&lt;tex-math id="M1"&gt;$ p $&lt;/tex-math&gt;&lt;/inline-formula&gt;-adic Integers
  • 1 Jan 2025
  • Advances in Mathematics of Communications
How to expand a self-orthogonal code
  • 1 Jan 2025
  • Advances in Mathematics of Communications
Binary cyclic codes from three classes of sequences
  • 1 Jan 2025
  • Advances in Mathematics of Communications

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