Современная математика: Фундаментальные направления

Aims & Scope

Scientific journalContemporary Mathematics. Fundamental Directionsintroduces readers to the achievements of domestic and foreign authors, containing mathematical results on the following topics of modern mathematics: ordinary differential equations, partial differential equations, mathematical physics, real and functional analysis, complex analysis, mathematical logic and foundations of mathematics, algebra, number theory, geometry, topology, algebraic geometry, Lie groups and representation theory, probability theory and mathematical statistics, discrete mathematics.The journal is focused on the publication of review articles and articles containing original scientific results. Scientific journalContemporary Mathematics. Fundamental Directionsintroduces readers to the achievements of domestic and foreign authors, containing mathematical results on the following topics of modern mathematics: ordinary differential equations, partial differential equations, mathematical physics, real and functional analysis, complex analysis, mathematical logic and foundations of mathematics, algebra, number theory, geometry, topology, algebraic geometry, Lie groups and representation theory, probability theory and mathematical statistics, discrete mathematics. The journal is focused on the publication of review articles and articles containing original scientific results. All scientific articles received by the editors and not rejected at the stage of pre-reviewing are subject to mandatory blind peer review (the authors of the manuscript do not receive information about the reviewers).1. Members of the editorial board and leading global experts in corresponding areas of sciences, invited as independent readers, perform peer reviews.All reviewers are recognized experts in the subject of the peer-reviewed materials and have publications on the subject of the peer-reviewed article over the past 3 years.Editor-in-chief, deputy editor-in-chief or science editor choose readers for peer rev

Based on the Think.Check.Submit framework by DOAJ, COPE & OASPA. All data from verified open sources.

Source: OpenAlex · Each year’s green bar = citations earned by that year’s papers, counted to date — so recent years look lower simply because their papers haven’t had time to be cited yet.

Subject Classification