Complex Analysis and Operator Theory, published by Springer Basel AG, is a renowned journal in the field of applied and computational mathematics, reflecting a strong engagement with contemporary mathematical challenges. With an ISSN of 1661-8254 and E-ISSN 1661-8262, this journal provides a platform for disseminating significant findings and innovative methodologies that contribute to the advancement of complex analysis, operator theory, and their diverse applications. As a valuable resource for researchers and practitioners alike, it features high-quality peer-reviewed articles that rigorously explore both theoretical and practical aspects of mathematics. Although it currently does not offer open access, readers can access its insightful content through institutional subscriptions or individual purchases. Since its inception in 2007, the journal has carved a niche for itself, evidenced by its placement in the Q2 quartiles in both Applied Mathematics and Computational Mathematics, and its recognition in Computational Theory and Mathematics. With an ambitious goal to foster the dialogue between theory and practice, Complex Analysis and Operator Theory continues to support the mathematical community from its base in Basel, Switzerland.

Hokkaido Mathematical Journal, published by Hokkaido University, Department of Mathematics, stands as a pivotal platform for scholarly discourse in the field of mathematics. Established in 1972, this peer-reviewed journal has consistently contributed to the advancement of mathematical research, covering a wide spectrum of topics within the discipline. With its current ranking in the third quartile (Q3) among miscellaneous mathematics journals, it offers valuable insights and findings that cater to both established researchers and budding mathematicians alike. The journal is accessible through traditional subscription, fostering a community that values rigorous theoretical exploration and applied mathematical methods. As it approaches its convergence year in 2024, Hokkaido Mathematical Journal remains essential for those dedicated to pushing the boundaries of mathematical knowledge and innovation in Japan and beyond.

INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS, published by WORLD SCIENTIFIC PUBL CO PTE LTD, is a key academic journal dedicated to the exploration of advanced themes in applied mathematics, mathematical physics, and quantum probability. Since its inception in 1998, the journal has established itself as a critical resource for researchers and professionals in these interdisciplinary fields, currently standing in the third quartile according to the 2023 category rankings. Scholars can access a wealth of rigorous articles that delve into infinite dimensional analysis, providing valuable insights pertinent to statistical and nonlinear physics, and offering a platform for pioneering research. This journal not only bridges theoretical frameworks and practical applications but also nurtures a collaborative environment for emerging and established scholars. Through its commitment to advancing knowledge, INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS serves as an indispensable tool for anyone engaged in the forefront of quantum probability research.

Revista Matematica Complutense is a prestigious peer-reviewed journal published by SPRINGER-VERLAG ITALIA SRL, specializing in the field of mathematics. With its ISSN 1139-1138 and E-ISSN 1988-2807, the journal plays a vital role in disseminating high-quality research and fostering academic discussion within the mathematics community. Recognized for its rigorous selection process, the journal has achieved impressive rankings, holding a Q1 quartile status in the miscellaneous mathematics category as of 2023 and ranking #94 out of 399 in general mathematics according to Scopus, placing it within the 76th percentile. With a publication timeline spanning from 2008 to 2024, the Revista Matematica Complutense continues to serve as an essential resource for researchers, professionals, and students alike. Although it does not currently offer open access, the journal remains committed to advancing mathematical knowledge and providing a platform for innovative research across various mathematical disciplines.

INTEGRAL EQUATIONS AND OPERATOR THEORY, published by SPRINGER BASEL AG, stands at the forefront of research in the fields of algebra, number theory, and analysis, with an esteemed categorization of Q2 in both disciplines as of 2023. With its ISSN 0378-620X and E-ISSN 1420-8989, this journal not only maintains a rigorous standard for scholarly contributions but also offers a vital platform for discourse on theoretical and applied aspects of integral equations and operator theory. Established in 1978, it has nurtured academic growth and innovation, with contributions continuing up to 2024. The journal holds respectable Scopus rankings, placed 43rd out of 119 in Algebra and Number Theory, and 110th out of 193 in Analysis, establishing its relevance and impact within the mathematical community. Researchers, professionals, and students alike will find INTEGRAL EQUATIONS AND OPERATOR THEORY to be an invaluable resource for advancing knowledge, fostering collaboration, and inspiring future studies within these critical areas of mathematics.

Moscow University Mathematics Bulletin is a distinguished academic journal published by Springer International Publishing AG, focusing on the dynamic field of mathematics. With an ISSN of 0027-1322 and an E-ISSN of 1934-8444, this journal serves as a platform for innovative research and developments in various mathematics sub-disciplines, making significant contributions to both theoretical and applied mathematics. While it holds a Q3 ranking in the field of Mathematics (miscellaneous) for 2023, this journal remains dedicated to fostering academic discourse among mathematicians. Researchers, professionals, and students will find value in the diverse range of articles that embody rigor and creativity. Although currently not an Open Access publication, the journal provides numerous access options through institutional or personal subscriptions. From its inception in 2007 to its expected continuity until 2024, the Moscow University Mathematics Bulletin is committed to enhancing the understanding and appreciation of mathematical sciences.

Russian Mathematics is an esteemed journal published by PLEIADES PUBLISHING INC, specializing in the field of mathematics. With its ISSN 1066-369X and E-ISSN 1934-810X, this journal serves as a vital platform for disseminating innovative research and advancements in various branches of mathematics. Established in 1992, it has earned its place in the Q2 category of the mathematics (miscellaneous) discipline, reflecting its growing influence and reputation within the academic community. Although it is not an open-access journal, its rigorous selection process ensures that only high-quality research is published, making it an invaluable resource for researchers, professionals, and students seeking in-depth insights into mathematical theories and applications. The journal has documented its evolution through a converged years format from 2010 to 2024, emphasizing its commitment to fostering scholarly discourse. With its address located at PLEIADES HOUSE, 7 W 54 ST, NEW YORK, NY 10019, UNITED STATES, Russian Mathematics is poised to contribute significantly to the global mathematical community.

PROCEEDINGS OF THE ROYAL SOCIETY OF EDINBURGH SECTION A-MATHEMATICS is a prestigious journal published by Cambridge University Press, focusing on high-quality research in the field of mathematics. Established in 1975, this journal has carved a niche in the academic community, evidenced by its categorization in the Q1 quartile for Mathematics (miscellaneous) in 2023 and a commendable Scopus rank of #59 out of 399 in General Mathematics, positioning it within the 85th percentile among its peers. The journal serves as a platform for disseminating innovative mathematical theories and methodologies, making it an essential resource for researchers, professionals, and students alike. Though not currently an open-access publication, it offers various access options catering to a broad audience. With a publication timeline extending through to 2024, PROCEEDINGS OF THE ROYAL SOCIETY OF EDINBURGH SECTION A-MATHEMATICS remains committed to advancing mathematical knowledge and fostering a scholarly environment conducive to scientific inquiry and collaboration.

Welcome to the Banach Journal of Mathematical Analysis, a distinguished publication under the auspices of SPRINGER BASEL AG, dedicated to the field of mathematical analysis and its applications. With a strong reputation reflected in its Q2 ranking within both Algebra and Number Theory as well as Analysis categories for 2023, this journal serves as a pivotal resource for researchers and professionals striving to advance their understanding and contributions to the mathematical sciences. As an esteemed platform featuring innovative research from around the globe, the journal promotes open discourse among practitioners of various mathematical disciplines. Although currently not an open access journal, it enhances visibility through rich content, consistently ranked with notable Scopus metrics, including impressive standings in both algebraic structures and analytic methods. Join a vibrant community of scholars who are shaping the future of mathematics by exploring the latest insights and methodologies published within these pages.

The Journal of Analysis, published by SPRINGERNATURE, serves as a crucial platform for disseminating advanced research in the fields of mathematics, particularly focusing on Algebra, Number Theory, Analysis, Applied Mathematics, Geometry, Topology, and Numerical Analysis. Since its inception in 2016, this journal has aimed to foster knowledge-sharing and innovation among researchers, professionals, and students. Boasting a diverse scope and a commitment to high-quality research, the journal is indexed in various categories with rankings that reflect its growing influence, particularly in Algebra and Number Theory (Q4), Analysis (Q3), and Applied Mathematics (Q3), among others. With an ISSN of 0971-3611 and E-ISSN of 2367-2501, it offers insightful articles that contribute to the ongoing discourse in mathematics. The journal is located in Germany, ensuring a European perspective while also welcoming global contributions. Researchers seeking to enhance their understanding and impact in their respective fields will find this journal an invaluable resource.