Research in Number Theory is a prestigious journal eagerly embraced by the mathematical community, focusing on the intricate and profound aspects of algebra and number theory. Published by Springer International Publishing AG, the journal showcases cutting-edge research from 2015 to 2024, making it a pivotal platform for advancing knowledge in its field. With its ISSN 2522-0160 and E-ISSN 2363-9555, this journal holds a commendable position in the academic ecosystem, as evidenced by its ranking in the Q2 quartile for the category of Algebra and Number Theory in 2023. Despite being positioned within a competitive percentile, this journal aims to foster innovation and discovery, providing researchers, professionals, and students with valuable insights into the ever-evolving landscape of number theory. While the journal currently operates under a traditional publishing model, it is committed to disseminating high-quality, impactful research that propels the discipline forward. Join the conversation and contribute your work to a publication that is at the forefront of mathematical discovery.

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.

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.

Periodica Mathematica Hungarica is a prestigious academic journal published by Springer, focusing on the field of mathematics, with a particular emphasis on miscellaneous mathematical studies. Established in 1971, this journal has maintained its commitment to advancing mathematical research and its applications, making significant contributions over its converged years through 2024. With a Q2 ranking in the mathematics category as of 2023, it establishes itself as a vital resource within the mathematical community. Researchers and academics will find its inclusion in the Scopus database, ranking #189 out of 399 in general mathematics, indicative of its impact and relevance. Although it does not feature open access, the journal provides a wealth of high-quality peer-reviewed articles, thereby serving as an essential platform for the dissemination of innovative mathematical theories, methodologies, and findings. Engaging with the content of Periodica Mathematica Hungarica is crucial for anyone looking to stay at the forefront of mathematical research and development.

The Journal of Combinatorial Algebra, published by the European Mathematical Society (EMS), is a pioneering open-access journal dedicated to advancing research in the fields of Algebra and Number Theory, as well as Discrete Mathematics and Combinatorics. Since its inception in 2018, the journal has been committed to promoting high-quality, rigorous research, evidenced by its 2023 scopus rankings placing it in the second quartile across both disciplines. It serves as a vital platform for academics, researchers, and students to share innovative findings, methodologies, and theoretical advancements within combinatorial algebra, facilitating collaboration and knowledge dissemination in the mathematical community. With its open access policy adopted in 2021, the journal ensures that its content is freely available to a global audience, further enriching the landscape of mathematical research. The journal's editorial board, composed of leading experts, guarantees the integrity and academic excellence of published articles, making it an essential resource for those engaged in the dynamic fields of combinatorics and algebra.

Algebra & Number Theory, published by Mathematical Science Publications, stands at the forefront of mathematical research, particularly in the fields of algebra and number theory. With an ISSN of 1937-0652 and E-ISSN 1944-7833, this esteemed journal provides a dedicated platform for the dissemination of cutting-edge theoretical advances and practical applications. It has achieved a Q1 category ranking in both algebra and number theory according to the 2023 quartiles, reinforcing its critical role in shaping contemporary mathematical discourse. The journal serves as an essential resource for researchers, professionals, and students alike, offering insights into diverse mathematical methodologies and fostering open dialogue among scholars. Although it does not provide open access, its robust impact factor reflects the high quality and relevance of its published work. Based in the United States at the University of California, Berkeley, the journal's commitment to excellence continues to attract contributions that push the boundaries of mathematical understanding.

The Ramanujan Journal, published by Springer, is a premier academic journal dedicated to advancing research in the fields of Algebra and Number Theory. With an ISSN of 1382-4090 and an E-ISSN of 1572-9303, this journal has established itself as a vital platform for disseminating high-quality research from 1997 through 2024. The 2023 category quartiles rank it in Q1 for Algebra and Number Theory, reflecting its rigorous selection standards and significant impact in the mathematics community, evidenced by its Scopus rank of 53 out of 119 in its category. Although it does not currently offer open access, the journal is pivotal for researchers and professionals seeking to engage with cutting-edge advancements and comprehensive studies in these mathematical disciplines. The Ramanujan Journal represents a critical resource for students and scholars alike, fostering a deeper understanding and innovative exploration of algebraic and number-theoretical concepts.

Annales Mathematiques du Quebec, published by Springer Heidelberg, is a distinguished journal dedicated to the dissemination of innovative research in the field of mathematics. With an ISSN of 2195-4755 and E-ISSN 2195-4763, this scholarly publication has indicated its commitment to high-quality peer-reviewed articles since its inception in 2013. Situated in Switzerland, the journal is recognized for its contribution to the mathematical community, evidenced by its current Q2 ranking within the miscellaneous mathematics category in 2023. Though specific open access options are not detailed, the journal maintains prominence through its rigorous standards and relevance, with a Scopus rank of #248 out of 399, placing it in the 37th percentile in the category of General Mathematics. Researchers, professionals, and students are encouraged to engage with the latest findings and insights published in this journal, which aims to foster collaboration and innovation in mathematical research.

International Journal of Number Theory is a prestigious scholarly publication dedicated to advancing the field of mathematical research, particularly in algebra and number theory. Published by WORLD SCIENTIFIC PUBL CO PTE LTD and situated in Singapore, this journal boasts an impressive reputation, holding a Q2 quartile ranking in its category for 2023. With a commitment to disseminating peer-reviewed research, the journal features works that explore both foundational and contemporary issues related to number theory, making it an essential resource for mathematicians, researchers, and students alike. Spanning from 2008 to 2024, the journal embraces a wide range of topics within the discipline, promoting innovative ideas and fostering academic discourse. Although it does not currently offer open access options, its rigorous selection process ensures that published articles maintain high standards of quality and impact, contributing significantly to the global mathematics community.

ACTA ARITHMETICA, published by the Polish Academy of Sciences Institute of Mathematics - IMPAN, serves as a prominent platform for the field of Algebra and Number Theory, showcasing significant advancements and novel research findings. With an ISSN of 0065-1036 and an E-ISSN of 1730-6264, this esteemed journal, based in Warsaw, Poland, has established itself within the academic community since its inception in 1996. Ranking in the Q2 category for Algebra and Number Theory in 2023, and positioned at #78 among 119 peers according to Scopus metrics, ACTA ARITHMETICA is dedicated to disseminating rigorous mathematical research, thereby fostering scholarly dialogue and innovation. Although the journal does not currently offer open access options, its wide readership ensures that research published within its pages reaches a global audience. With a commitment to excellence in mathematical exploration, the journal remains an essential resource for researchers, professionals, and students eager to stay at the forefront of this dynamic field.