Special Matrices

Scope & Guideline

Empowering Scholars to Share and Discover

Introduction

Explore the comprehensive scope of Special Matrices through our detailed guidelines, including its aims and scope. Stay updated with trending and emerging topics, and delve into declining areas to understand shifts in academic interest. Our guidelines also showcase highly cited topics, featuring influential research making a significant impact. Additionally, discover the latest published papers and those with high citation counts, offering a snapshot of current scholarly conversations. Use these guidelines to explore Special Matrices in depth and align your research initiatives with current academic trends.
LanguageEnglish
ISSN2300-7451
PublisherDE GRUYTER POLAND SP Z O O
Support Open AccessYes
CountryPoland
TypeJournal
Convergefrom 2013 to 2024
AbbreviationSPEC MATRICES / Spec. Matrices
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 'Special Matrices' is dedicated to advancing the field of matrix theory and its applications across various domains, particularly in graph theory and linear algebra. The journal publishes research that explores the spectral properties of matrices, their applications in graph theory, and novel algorithms for matrix computations.
  1. Spectral Theory of Matrices:
    A primary focus of the journal is on the spectral properties of various classes of matrices, including but not limited to adjacency matrices, Laplacian matrices, and tridiagonal matrices. This includes studies on eigenvalues, eigenvectors, and their implications in different mathematical contexts.
  2. Applications in Graph Theory:
    The journal emphasizes the connection between matrices and graph theory, exploring how matrix properties can be utilized to solve graph-related problems. This includes research on spectral graph theory, where the eigenvalues of graphs provide insights into their structure and characteristics.
  3. Matrix Algorithms and Computational Techniques:
    Research that develops new algorithms for matrix computations, including efficient methods for calculating eigenvalues, determinants, and inverses, is a significant aspect of the journal's content. This includes both theoretical advancements and practical implementations.
  4. Generalizations and Extensions of Classical Results:
    The journal often features papers that generalize classical results in matrix theory, extending known theorems to broader classes of matrices or exploring new connections between different mathematical concepts.
  5. Interdisciplinary Applications:
    The journal also covers interdisciplinary applications of matrix theory, where matrices play a crucial role in fields such as statistics, physics, and engineering. This includes studies on stochastic matrices, positive semidefinite matrices, and their applications in various models.
Recent publications in 'Special Matrices' highlight several emerging themes that reflect the evolving landscape of matrix theory and its applications. These trends indicate a growing interest in novel methodologies and interdisciplinary approaches.
  1. Quantum Walks and Their Matrix Representations:
    The publication of papers on continuous-time quantum walks indicates a rising interest in the intersection of quantum mechanics and matrix theory. This theme is relevant as it explores new mathematical frameworks that could have implications in quantum computing and information theory.
  2. Complex and Structured Matrices:
    There is an increasing focus on complex matrix structures, such as complex Hadamard matrices and their properties. This trend is important as it opens up new avenues for research in areas like signal processing and quantum information.
  3. Eigenvalue Problems in Nonstandard Contexts:
    Emerging studies are delving into eigenvalue problems within nonstandard contexts, such as in hypergraphs or signed graphs. This trend reflects a growing recognition of the importance of eigenvalues in diverse mathematical and applied fields.
  4. Applications of Matrix Theory in Statistics and Data Analysis:
    Research that applies matrix theory to statistical models and data analysis is gaining traction. This is particularly significant given the increasing importance of data science and statistics in various scientific fields.

Declining or Waning

While 'Special Matrices' continues to thrive in several areas, certain themes appear to be losing prominence based on recent publications. This decline may reflect shifting interests within the field or the maturation of previously explored topics.
  1. Classical Matrix Inequalities:
    Research centered around classical inequalities in matrix theory, such as those related to determinants or eigenvalues, has seen a decrease in frequency. This suggests that the field may be moving towards more complex or generalized frameworks rather than re-examining established results.
  2. Elementary Matrix Theory:
    Papers focusing on basic properties and characteristics of matrices without substantial theoretical or application advancements are appearing less frequently. This could indicate a shift towards more sophisticated and nuanced studies that involve deeper theoretical frameworks.
  3. Basic Combinatorial Properties of Matrices:
    There seems to be a waning interest in purely combinatorial studies of matrices that do not connect to broader applications or theoretical implications. Researchers may be prioritizing studies that bridge combinatorial properties with other areas such as algebra or graph theory.

Similar Journals

Acta Universitatis Sapientiae-Mathematica

Elevating the standards of mathematics research globally.
Publisher: SCIENDOISSN: 1844-6094Frequency: 2 issues/year

Acta Universitatis Sapientiae-Mathematica is a dynamic and open-access academic journal published by SCIENDO, dedicated to advancing research in the field of mathematics. With its roots grounded in Germany, the journal has made significant strides in promoting scholarly contributions since it became open access in 2013, enhancing accessibility for researchers, professionals, and students alike. Spanning a broad spectrum of mathematical disciplines, including general mathematics, the journal engages with contemporary challenges and offers a platform to explore innovative approaches. Although currently positioned in the Q4 quartile for 2023 within the miscellaneous mathematics category and holding a Scopus rank of #290 out of 399, the journal is committed to fostering intellectual discourse and enhancing the overall quality of mathematics research. The convergence of research presented since 2014 showcases a journey toward improvement and expanding its influence in the mathematical community. Contribute to the vibrant dialogue in mathematics by exploring the latest findings in Acta Universitatis Sapientiae-Mathematica as it continues to evolve in the academic landscape.

CONSTRUCTIVE APPROXIMATION

Transforming Theoretical Insights into Practical Applications
Publisher: SPRINGERISSN: 0176-4276Frequency: 6 issues/year

CONSTRUCTIVE APPROXIMATION is a leading academic journal published by SPRINGER, specializing in the fields of analysis, computational mathematics, and miscellaneous mathematics. With a rich history since its inception in 1985, the journal has continued to advance the understanding and application of constructive methods in approximation theory. Representing excellence in the field, it holds a prestigious Q1 ranking across various mathematical categories, underscoring its influence and relevance, with Scopus rankings reflecting its high standing within the academic community—ranked #46 in General Mathematics and #31 in Analysis, both in the top percentiles. Although it does not currently offer Open Access options, researchers and professionals benefit from its valuable insights and innovative research contributions. As a vital platform for disseminating cutting-edge findings, CONSTRUCTIVE APPROXIMATION is an essential resource for all those dedicated to advancing mathematical sciences and applications.

Electronic Journal of Linear Algebra

Pioneering Discoveries in Linear Algebra Theory.
Publisher: INT LINEAR ALGEBRA SOCISSN: 1537-9582Frequency: 1 issue/year

The Electronic Journal of Linear Algebra, published by the International Linear Algebra Society, is a pivotal platform for research and discourse in the field of linear algebra. With an ISSN of 1537-9582 and an e-ISSN of 1081-3810, this esteemed journal has been disseminating cutting-edge findings since its inception in 1996 and will continue through to 2024. Situated in the United States, at the University of West Florida, the journal has garnered recognition within the academic community, reflected in its Q2 quartile status in Algebra and Number Theory as of 2023, alongside a respectable Scopus rank of #62 out of 119. Although it operates as a non-open access journal, the Electronic Journal of Linear Algebra offers valuable insights and innovative approaches, fostering the development of linear algebra theory and its applications, making it a crucial resource for researchers, professionals, and students alike.

PROBABILITY THEORY AND RELATED FIELDS

Unraveling the Complexities of Uncertainty
Publisher: SPRINGER HEIDELBERGISSN: 0178-8051Frequency: 6 issues/year

PROBABILITY THEORY AND RELATED FIELDS is a premier journal published by SPRINGER HEIDELBERG, dedicated to advancing the field of probability and its applications. With an ISSN of 0178-8051 and an E-ISSN of 1432-2064, this journal has established itself as a leading platform for innovative research, featuring significant contributions to the theories and methodologies in probability, statistics, and uncertainty analysis. Its impressive ranking in the 2023 category quartiles places it in the Q1 tier within Analysis, Statistics and Probability, highlighting its importance in the academic community. The journal is widely recognized for its rigorous peer-review process, ensuring high-quality publications that cater to researchers, professionals, and students alike. Located in Germany at TIERGARTENSTRASSE 17, D-69121 HEIDELBERG, it continues to shape the future of statistical sciences from 1986 until 2024 and beyond. Researchers in the field are encouraged to contribute their findings, ensuring the journal remains at the forefront of innovative statistical research.

STUDIA SCIENTIARUM MATHEMATICARUM HUNGARICA

Championing Rigorous Research in the Mathematical Realm
Publisher: AKADEMIAI KIADO ZRTISSN: 0081-6906Frequency: 4 issues/year

STUDIA SCIENTIARUM MATHEMATICARUM HUNGARICA is a distinguished journal published by AKADEMIAI KIADO ZRT, focusing on the vast field of mathematics, specifically categorized under general mathematics. With its ISSN 0081-6906 and E-ISSN 1588-2896, this journal has been a critical platform for mathematicians, researchers, and educators since its inception in 1996, continuously evolving through to 2024. Based in Hungary, it holds an impact factor that positions it in the 3rd quartile for mathematics in the 2023 rankings, reflecting its contribution to academic discourse within the discipline. Though not an open-access journal, STUDIA SCIENTIARUM MATHEMATICARUM HUNGARICA serves as an important repository of innovative research findings and methodologies, making it a vital resource for professionals and students striving to stay ahead in the rapidly advancing world of mathematics. The journal's commitment to quality and rigor enhances its relevance, evidenced by its Scopus rank in the 51st percentile overall in the general mathematics category.

LINEAR ALGEBRA AND ITS APPLICATIONS

Transforming Theoretical Insights into Practical Solutions
Publisher: ELSEVIER SCIENCE INCISSN: 0024-3795Frequency: 24 issues/year

LINEAR ALGEBRA AND ITS APPLICATIONS, published by Elsevier Science Inc, is a prestigious journal that serves as a vital resource in the field of mathematics, specifically focusing on the areas of linear algebra and its myriad applications across various disciplines. Since its inception in 1968, this journal has established a solid reputation, achieving an impressive impact factor that places it in the Q1 category for Algebra and Number Theory as well as for Discrete Mathematics and Combinatorics in 2023, showcasing its significant contribution to these fields. The journal's rigorous peer-review process ensures that published works reflect the highest standards of scholarly research, further establishing it as a leading publication for mathematicians and researchers alike. Although it does not currently offer Open Access options, its wide-reaching audience can access invaluable findings and innovations within its pages. With a commitment to advancing knowledge and fostering innovation, LINEAR ALGEBRA AND ITS APPLICATIONS continues to be an essential platform for disseminating impactful research that shapes the future of mathematics.

ACTA SCIENTIARUM MATHEMATICARUM

Fostering Connections Between Theory and Practice
Publisher: SPRINGER BIRKHAUSERISSN: 0001-6969Frequency: 4 issues/year

ACTA SCIENTIARUM MATHEMATICARUM, published by SPRINGER BIRKHAUSER in Switzerland, is a distinguished journal focusing on the fields of mathematical analysis and applied mathematics. With an ISSN of 0001-6969 and an E-ISSN of 2064-8316, this journal serves as a critical platform for disseminating high-quality research that bridges theoretical and practical aspects of mathematics. Although currently categorized in the Q3 quartile for both Analysis and Applied Mathematics as of 2023, the journal strives to enhance its impact on the mathematical community by offering a perfect blend of rigorous research and innovative applications. Researchers, professionals, and students can benefit from the journal’s commitment to advancing knowledge in mathematics, despite the absence of open-access options. The mailing address for correspondences is 233 SPRING STREET, 6TH FLOOR, NEW YORK, NY 10013. As mathematics continues to evolve, ACTA SCIENTIARUM MATHEMATICARUM positions itself as a valuable resource for those looking to contribute to and stay informed about the latest developments in this vibrant field.

JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY

Pioneering Innovations in Mathematics and Beyond
Publisher: AMER MATHEMATICAL SOCISSN: 0894-0347Frequency: 4 issues/year

The Journal of the American Mathematical Society (ISSN: 0894-0347; E-ISSN: 1088-6834), published by the American Mathematical Society, stands as a pillar in the fields of mathematics and applied mathematics. This prestigious journal, with a remarkable impact factor and ranking in the top tier (*Q1*) within both the Applied Mathematics and general Mathematics categories, is recognized for its contribution to advancing mathematical research and theory. With data reflecting it as the 8th ranked journal in General Mathematics (top 2%) and the 34th in Applied Mathematics (top 6%), the journal consistently showcases groundbreaking studies and innovative methods that greatly influence academia and industry alike. Though not an open-access journal, it offers a wealth of resources and intellectual discourse for researchers, professionals, and students alike. Specializing in comprehensive and theoretical aspects of mathematics, the Journal remains dedicated to publishing articles that promote understanding and propel the field forward, highlighting its significance as an essential tool for those engaged in mathematical research.

ARCHIV DER MATHEMATIK

Uncovering New Dimensions in Mathematical Research
Publisher: SPRINGER BASEL AGISSN: 0003-889XFrequency: 12 issues/year

ARCHIV DER MATHEMATIK is a distinguished journal published by SPRINGER BASEL AG, renowned for its contributions to the field of mathematics. Established in 1948 and continuing its legacy through to 2024, the journal provides a platform for innovative research and scholarly articles that push the boundaries of mathematical theory and application. With an ISSN of 0003-889X and an E-ISSN of 1420-8938, it holds a reputable position within the academic community, reflected by its Q2 ranking in the 2023 Mathematics (Miscellaneous) category. Despite not being an open access publication, ARCHIV DER MATHEMATIK remains accessible to a global audience through various databases, ensuring the dissemination of high-quality research. The journal’s commitment to enhancing mathematical discourse makes it an essential resource for researchers, professionals, and students seeking to expand their understanding of this vital discipline.

Forum of Mathematics Pi

Exploring the Depths of Mathematical Innovation
Publisher: CAMBRIDGE UNIV PRESSISSN: 2050-5086Frequency: 1 issue/year

Forum of Mathematics Pi, published by Cambridge University Press, stands at the forefront of mathematical research, providing an open-access platform since 2013. With an ISSN of 2050-5086, this journal has rapidly established itself within the mathematical community, particularly noted for its high impact in the realms of Algebra and Number Theory, Analysis, Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics, and Statistics and Probability, as evidenced by its 2023 Q1 rankings across these categories. Its placement within the top quartile signifies its importance and influence, attracting submissions from leading researchers and academicians around the globe. The journal’s diverse scope and rigorous peer-review process ensure a high standard of scholarly excellence, making it an indispensable resource for professionals, students, and researchers eager to stay informed about cutting-edge mathematical advancements. Access to its comprehensive array of articles is openly available, promoting a culture of collaboration and knowledge sharing in the mathematics community.