Geometric and Functional Analysis, ISSN 1016-443X, is a prestigious academic journal published by Springer Basel AG in Switzerland, renowned for its impactful contributions to the fields of geometry and analysis. With a notable Q1 ranking in both Analysis and Geometry and Topology, the journal has established itself as a leading voice in the mathematical community, garnering respect and attention with its Scopus classification — ranking 6th in Geometry and Topology and 26th in Analysis. Since its inception in 1991, it has served as a platform for rigorous research, presenting original articles that push the boundaries of mathematical understanding. Researchers, professionals, and students seeking high-quality, peer-reviewed content in these domains will find valuable insights and developments within its pages. While primarily subscription-based, the journal's extensive reach and influence make it an essential resource for advancing knowledge in geometric and functional analysis.

JOURNAL OF KNOT THEORY AND ITS RAMIFICATIONS, published by WORLD SCIENTIFIC PUBL CO PTE LTD, is a prominent academic journal dedicated to advancing the field of knot theory and its relationships with various mathematical disciplines. With its inception dating back to 1996, this journal serves as a vital platform for researchers, professionals, and students to share innovative findings and explore significant implications within the realms of Algebra and Number Theory. As of 2023, it is ranked in the third quartile (Q3) for its category, with Scopus ranking placing it at #89 out of 119 in Mathematics, demonstrating its role in shaping contemporary research perspectives. Located in Singapore, the journal is committed to fostering an environment where rigorous inquiry and collaboration can lead to meaningful advancements in mathematics. While it operates on a traditional access model, its comprehensive scope and esteemed reputation make it an essential resource for anyone seeking to deepen their understanding of knot theory and its ramifications.

Documenta Mathematica is a premier academic journal published by the European Mathematical Society (EMS), making significant contributions to the field of mathematics since its inception. With an Open Access model established in 1996, the journal ensures that scholarly works are freely available to a global audience, promoting widespread dissemination of mathematical research. Based in Germany, it serves as a vital platform for mathematicians, covering a wide array of topics within the discipline, evidenced by its impressive Q1 ranking in the miscellaneous category of mathematics as of 2023. Featuring rigorous peer-reviewed articles that span the latest trends and breakthroughs in the discipline, Documenta Mathematica also retains a commendable position among its peers with a Scopus rank of 163 out of 399, placing it in the 59th percentile for general mathematics. Researchers, professionals, and students alike will benefit from the robust scholarly content and the journal's commitment to advancing mathematical knowledge.

Journal of Homotopy and Related Structures is a distinguished academic journal published by Springer Heidelberg, specializing in the fields of algebra, number theory, geometry, and topology. With a focus on the intricate relationships and structures within these disciplines, the journal aims to facilitate the dissemination of original research and provide a platform for scholarly exchange among mathematicians. Since its inception in 2012, the journal has positioned itself in the Q2 category for both Algebra and Number Theory and Geometry and Topology in 2023, reflecting its growing influence and commitment to high-quality publications. Although it operates under a subscription model, the research published in this journal is highly cited, contributing to its notable rankings—#57 in Geometry and Topology and #65 in Algebra and Number Theory on the Scopus index. This journal is an essential resource for researchers, professionals, and students who wish to stay updated with the latest advancements and trends in homotopy theory and related mathematical structures.

ANNALES DE L INSTITUT FOURIER is a premier academic journal published by ANNALES INST FOURIER, specializing in the fields of Algebra and Number Theory as well as Geometry and Topology. Since its establishment, the journal has garnered a distinguished reputation, evidenced by its Q1 quartile ranking in the 2023 category assessments and its Scopus Rank of #37 out of 119 in Algebra and Number Theory, and #34 out of 106 in Geometry and Topology, placing it within the top percentile of its field. The journal serves as a vital platform for disseminating groundbreaking research and innovative methodologies, catering to a global audience of researchers, professionals, and students. With a commitment to the advancement of mathematical sciences, ANNALES DE L INSTITUT FOURIER invites contributions that push the boundaries of knowledge and foster collaboration across disciplines. Although it does not offer open access, the rigorous peer-review process ensures that published papers meet the highest academic standards, making it a critical resource for anyone engaged in advanced mathematical research.

DIFFERENTIAL GEOMETRY AND ITS APPLICATIONS, published by Elsevier, is a premier academic journal primarily focused on the intricacies of differential geometry and its wide-ranging applications in various fields, including mathematics and theoretical physics. Established in 1991 and currently exploring relevant advancements through 2024, this journal serves as a vital platform for disseminating high-quality research that integrates theory and computational methodologies.With an ISSN of 0926-2245 and an E-ISSN of 1872-6984, it holds a significant position within the mathematical community, evidenced by its current quartile ranking of Q3 in major categories such as Analysis, Computational Theory and Mathematics, and Geometry and Topology. While open access options are not available, the journal's contributions are pivotal for researchers seeking to enrich their understanding of complex geometrical frameworks and their practical applications. As the landscape of differential geometry evolves, this journal stands out as a crucial resource for fostering innovation and collaboration among scholars and practitioners alike.

TRANSFORMATION GROUPS, published by Springer Birkhäuser, is a leading academic journal specializing in the fields of algebra, geometry, and topology. With its ISSN 1083-4362 and E-ISSN 1531-586X, the journal has established itself as an essential resource for researchers and academicians, achieving a remarkable Impact Factor and ranking in prestigious categories: Q1 in Algebra and Number Theory and Q2 in Geometry and Topology as of 2023. Over its history from 1997 to 2024, TRANSFORMATION GROUPS has delivered cutting-edge research and innovative insights, currently holding Scopus rankings of #40/119 in Algebra and Number Theory and #38/106 in Geometry and Topology. This journal caters to those seeking to enhance their understanding of mathematical transformations and their applications, making it a vital platform for scholarly discourse within the mathematical community.

The Journal of Topology, published by WILEY, is an esteemed peer-reviewed journal that has been at the forefront of the field since its inception in 2008. With an ISSN of 1753-8416 and an E-ISSN of 1753-8424, this journal is dedicated to the fundamental and applied aspects of topology, offering a platform for innovative research and critical findings in this vital area of mathematics. As a recognized leader in its category, the journal proudly holds a Q1 ranking in Geometry and Topology, reflecting its impact and contribution to the academic community, with a Scopus rank of #25 out of 106 in its field, placing it in the 76th percentile. Researchers and professionals can access high-quality articles that advance theoretical knowledge and practical applications, enhancing the mathematical literature and serving as a valuable resource for students and scholars alike. With ongoing publication until 2024, The Journal of Topology continues to shape the discourse in geometry and topology, making it an essential read for anyone involved in the field.

The MICHIGAN MATHEMATICAL JOURNAL is a prestigious and influential publication in the field of mathematics, founded by the University of Michigan. With an ISSN of 0026-2285 and an E-ISSN of 1945-2365, this journal is recognized for its high-quality research and has achieved a commendable Q1 ranking in the category of Mathematics (miscellaneous) as of 2023. Published by the esteemed Michigan Mathematical Journal, it provides a platform for the dissemination of innovative mathematical theories and findings, playing a crucial role in advancing knowledge and scholarship within the mathematical community. With coverage spanning from 1996 to 2024, the journal emphasizes rigorous theoretical development and fosters collaboration among researchers, professionals, and students alike. While not an open-access journal, its contributions are invaluable for those looking to stay abreast of cutting-edge mathematical research.

COMPOSITIO MATHEMATICA, published by Cambridge University Press, is a leading journal in the field of mathematics, with a specific focus on algebra and number theory. With an impressive impact factor and ranked in the Q1 quartile for its category, it holds a prominent position in the academic landscape, currently standing at Rank #26 out of 119 journals in its field, within the 78th percentile of its category, according to Scopus rankings. Since its inception in 1996, the journal has been dedicated to publishing high-quality research articles that contribute significantly to the advancement of mathematical knowledge and theory. While it does not offer open access, the journal ensures a rigorous peer-review process that upholds the highest academic standards. Researchers, professionals, and students alike are encouraged to engage with the rich, innovative content of COMPOSITIO MATHEMATICA, which continues to foster a vibrant scholarly community dedicated to exploration and discovery in mathematics.