Applicable Algebra in Engineering, Communication & Computing - Springer | 2024 Impact Factor:0.6 | Cite Score:2.9 | Q2
About:
- About:
Applicable Algebra in Engineering, Communication & Computing (AAECC) Journal provides a specialized platform for researchers, engineers, and practitioners to publish high-quality research articles, reviews, and application papers in the intersection of algebraic structures, engineering applications, communication systems, and computing technologies. The journal aims to foster advancements in algebraic methods and their practical applications across diverse disciplines.
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Objective:
The primary objective of AAECC Journal is to serve as a leading publication venue for research that applies algebraic methods to address engineering challenges, communication systems design, and computing applications. The journal covers a wide range of topics including error-correcting codes, cryptography, algebraic algorithms, symbolic computation, network coding, coding theory, and their applications in digital signal processing, wireless communication, and data science. By integrating theoretical insights with practical applications, the journal contributes to the development of robust solutions and methodologies in these domains. -
Interdisciplinary Approach:
AAECC Journal promotes an interdisciplinary approach by encouraging contributions that bridge algebraic theories with engineering practices, communication technologies, and computational methods. The journal welcomes collaborations across disciplines such as mathematics, computer science, electrical engineering, and telecommunications. It facilitates the dissemination of innovative research that leverages algebraic structures to solve complex problems in modern technological applications, fostering cross-domain collaborations and advancing theoretical foundations. -
Impact:
The impact of AAECC Journal is significant in advancing both theoretical developments and practical applications in algebraic methods within engineering, communication systems, and computing. By publishing rigorous research articles, reviews, and application papers, the journal contributes to the enhancement of error-correcting techniques, cryptography protocols, and efficient computational algorithms. Its publications inform the design of reliable communication systems, secure data transmission protocols, and optimized computational frameworks, thereby influencing advancements in digital technology and information security. -
Significance:
AAECC Journal holds significant importance for researchers, engineers, and practitioners seeking to explore and apply algebraic methods in their respective fields. The journals contributions include theoretical advancements, practical applications, and critical analyses of algebraic techniques in engineering, communication, and computing. By providing a platform for scholarly exchange and knowledge dissemination, AAECC Journal supports the continuous evolution of algebraic methodologies and their integration into real-world technological solutions. It fosters innovation, facilitates interdisciplinary collaborations, and promotes the development of cutting-edge approaches to address contemporary challenges in modern information and communication technologies.
Editor-in-Chief: Teo Mora
scope:
- Scope: The Applicable Algebra in Engineering, Communication & Computing journal (AAECC) focuses on the applications of algebraic structures and techniques in various fields such as engineering, communication systems, and computing. Here is an overview:
- Algebraic Coding Theory:
Research on error-correcting codes, block codes, convolutional codes, algebraic decoding algorithms, coding for storage systems, and applications in telecommunications and data transmission. -
Computer Algebra:
Algorithms and techniques for symbolic computation, including polynomial manipulation, algebraic algorithms, computational algebraic geometry, symbolic-numeric methods, and applications in computational science and engineering. -
Algebraic Cryptography:
Applications of algebraic structures and methods in cryptography, including public-key cryptography, cryptographic protocols, elliptic curve cryptography, lattice-based cryptography, and security analysis. -
Algebraic Signal Processing:
Use of algebraic methods for signal processing tasks such as filtering, estimation, spectrum analysis, and image processing. This includes applications in radar systems, wireless communications, and multimedia. -
Algebraic Combinatorics:
Studies on combinatorial structures using algebraic methods, including symmetric functions, partitions, matroids, and their applications in network optimization, scheduling, and discrete mathematics. -
Algebraic Methods in Control Theory:
Application of algebraic techniques in control systems, including linear and nonlinear control theory, robust control, optimal control, system identification, and model predictive control. -
Algebraic Geometry in Engineering:
Utilization of algebraic geometry for solving engineering problems, including geometric modeling, computer-aided design (CAD), robotics, kinematics, and computer vision. -
Applications in Communications:
Use of algebraic methods in designing communication systems, coding schemes, modulation techniques, channel equalization, and error correction in wireless and wired communication networks. -
Applications in Computing:
Algebraic techniques in computer science applications such as algorithm design and analysis, complexity theory, formal languages, automata theory, and verification. -
Applications in Engineering:
Practical applications of algebraic methods in various engineering disciplines, including mechanical engineering, electrical engineering, aerospace engineering, and civil engineering - Latest Research Topics for PhD in Computer Science
Print ISSN:
Print ISSN: 0938-1279
Electronic ISSN: 1432-0622
Abstracting and Indexing: Science Citation Index Expanded,
Scopus.
Subject Area and Category: Artificial Intelligence, Hardware, Theoretical Computer Science
Publication Frequency: Bimonthly
Best Quartile:
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Q3: Algebra and Number Theory
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Publisher & Country:
Publisher: Springer Berlin Heidelberg
Country: Heidelberg
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