Annals of Functional Analysis is a distinguished international peer-reviewed journal published by SPRINGER BASEL AG that focuses on the interdisciplinary study of functional analysis, encompassing areas such as algebra and number theory, analysis, and control and optimization. With its ISSN 2639-7390 and E-ISSN 2008-8752, the journal is recognized for its significant contributions to research, currently holding a Q2 ranking in its category as of 2023. Spanning from 2010 to 2024, the journal aims to foster innovation and facilitate collaboration among researchers, professionals, and students by offering open access to high-quality articles and studies that push the boundaries of functional analysis. Based in Iran, Annals of Functional Analysis stands out as an essential platform for advancing the knowledge and application of functional analysis in both theoretical and practical domains, making it an invaluable resource for those dedicated to the field.

Selecta Mathematica-New Series is a premier academic journal published by Springer International Publishing AG, based in Switzerland. With an impressive impact in the fields of Mathematics and Physics, it is recognized in the Q1 category for both Mathematics (Miscellaneous) and Physics and Astronomy (Miscellaneous) as of 2023. Established in 1995, the journal provides a platform for rigorous peer-reviewed research, facilitating the dissemination of groundbreaking findings and theoretical advancements through its converged publication years up to 2024. Researchers and scholars seeking to stay at the forefront of mathematical and physical sciences will benefit from the journal's diverse scope and high-impact articles. Although it does not operate under an open-access model, Selecta Mathematica-New Series remains a vital resource for building knowledge and fostering collaboration among professionals and students engaged in these dynamic fields. Access to its content is essential for those aiming to deepen their understanding and contribute to the ongoing dialogue within the scientific community.

Annals of K-Theory, published by Mathematical Science Publishers, is an esteemed academic journal that serves as a vital platform for advancing research in the fields of analysis, geometry, and topology. Since its inception in 2016, the journal has successfully merged rigorous mathematical exploration with practical application, catering to a diverse audience of researchers, professionals, and students. With an impressive track record as a Q2 journal in Analysis and Geometry and Topology, and achieving a Q1 ranking in Assessment and Diagnosis in 2023, Annals of K-Theory continues to be recognized for its significant contributions to the mathematical sciences community. Although currently not open access, the journal provides relevant and accessible content that encourages rigorous dialogue and collaboration among mathematicians. As indicated by its Scopus rankings, it holds a commendable position within its field, demonstrating a commitment to quality research that pushes the boundaries of mathematical knowledge and application.

ACTA MATHEMATICA HUNGARICA, published by SPRINGER, is a prestigious academic journal that has been a cornerstone in the field of mathematics since its inception in 1983. With a robust impact factor that reflects its relevance in the discipline, this journal occupies a notable position within the Q2 category in Mathematics (miscellaneous), ranking 167 out of 399 in Scopus for General Mathematics, placing it in the 58th percentile. The journal serves as an essential platform for disseminating high-quality research, offering insights into a diverse array of mathematical topics, including pure and applied mathematics. Although not an open-access publication, it ensures that the latest findings and methodologies reach a broad audience, contributing to ongoing discussions and innovations in the field. By maintaining a commitment to rigorous peer review and academic excellence, ACTA MATHEMATICA HUNGARICA significantly impacts the mathematical community and supports researchers, professionals, and students striving to advance their knowledge and expertise in mathematics.

Results in Mathematics, published by SPRINGER BASEL AG, is a prestigious academic journal dedicated to advancing the field of mathematics since its inception in 1978. Based in Switzerland, this journal has garnered a significant reputation, holding a Q2 ranking in both Applied Mathematics and miscellaneous Mathematics categories according to the latest 2023 metrics. The journal is a vital resource for researchers, professionals, and students, encouraging open dialogue about emerging mathematical concepts and methodologies. Our editorial objective is to publish high-quality research articles that contribute to theoretical advancements and practical applications in mathematics. Although it does not currently offer open access options, it provides in-depth studies and articles that fortify the knowledge base within the mathematical community. With a commitment to innovation and academic rigor, Results in Mathematics continues to serve as an essential platform for scholarly communication and exploration.

Quarterly Journal of Mathematics, published by Oxford University Press, stands as a pivotal resource for the mathematical community, focusing on a broad spectrum of topics in the field of mathematics. With its esteemed history dating back to 1930, this journal continues to foster innovative research and discussions, providing a platform for scholars to share their findings and insights. Although the journal currently holds a Q3 classification in mathematics (miscellaneous) and is ranked #207 among general mathematics publications in the Scopus database, its commitment to quality and rigorous peer review ensures that it remains relevant and insightful. Researchers, professionals, and students alike will find the Quarterly Journal of Mathematics an invaluable tool for advancing knowledge and understanding in various mathematical disciplines, making it an essential addition to any academic library.

ALGEBRA COLLOQUIUM is a prominent journal dedicated to advancing the field of mathematics, specifically focusing on Algebra and Number Theory as well as Applied Mathematics. Published by World Scientific Publishing Co Pte Ltd, this journal is based in Singapore and has been a cornerstone in mathematical research since its inception in 1996, with an anticipated convergence through 2024. With an ISSN of 1005-3867 and E-ISSN of 0219-1733, it features rigorous peer-reviewed papers that cover a diverse range of topics within its scope. Reflecting its quality, Algebra Colloquium is ranked in the Q3 quartile in both Algebra and Number Theory as well as Applied Mathematics, indicating its significance amidst a competitive publication landscape. Researchers, professionals, and students looking to stay at the forefront of mathematical innovation will find a wealth of knowledge and research insights within these pages, making it an essential resource for anyone committed to deepening their understanding of algebraic concepts and techniques.

JOURNAL OF OPERATOR THEORY is a distinguished periodical published by the THETA FOUNDATION based in Romania. With a specific focus on the realms of mathematics, particularly in the areas of operator theory and its applications in algebra and number theory, this journal plays a crucial role in disseminating high-quality research that advances theoretical understanding and practical applications. It is indexed with an impressive rank of #58 out of 119 in the Scopus Mathematics category, placing it within the 51st percentile nationally. The journal has evolved significantly since its establishment, with publications spanning from 1996 through 2024, and maintaining a reputable stature in the Q2 quartile for Algebra and Number Theory as of 2023. While it operates under a subscription model, the JOURNAL OF OPERATOR THEORY remains an essential resource for researchers, professionals, and students seeking to engage deeply with contemporary mathematical issues and promote advancements in the field. For those looking to explore innovative findings and methodological approaches, this journal is indispensable.

Pure and Applied Mathematics Quarterly is a prestigious journal published by INT PRESS BOSTON, INC, focusing on the diverse and evolving field of mathematics. Since its inception in 2007, this journal has grown significantly, currently holding a Q1 ranking in the Mathematics (Miscellaneous) category for 2023, positioning it among the leading publications in the discipline. With a commitment to publishing high-quality research, Pure and Applied Mathematics Quarterly fosters innovation and dialogue within the mathematical community by providing a platform for theoretical advancements and practical applications. The journal remains accessible to researchers and professionals through its ISSN 1558-8599 and E-ISSN 1558-8602, although it does not currently offer open access. As a vital resource for mathematicians, educators, and students, this journal endeavors to expand the frontiers of mathematical knowledge and contribute to the academic dialogue surrounding this fundamental science.

INTERNATIONAL MATHEMATICS RESEARCH NOTICES, published by Oxford University Press, stands as a pivotal platform in the realm of mathematical research since its inception in 1991. With an impressive Q1 ranking in the Mathematics (miscellaneous) category for 2023, this journal boasts a robust contribution to the academic community, highlighted by a noteworthy Scopus Rank #112/399, placing it in the 72nd percentile among its peers. Though it operates under a subscription model, its significance in disseminating high-quality research cannot be overstated, as it continuously shapes contemporary mathematical discourse. The journal serves as a crucial resource for researchers, professionals, and students alike, seeking to explore cutting-edge developments and methodologies in mathematics. Located in Oxford, UK, INTERNATIONAL MATHEMATICS RESEARCH NOTICES is committed to fostering innovation and collaboration within the global mathematics community, making it an essential read for those passionate about advancing knowledge in this dynamic field.