Russian Journal of Mathematical Physics
The peer-reviewed Russian Journal of Mathematical Physics addresses a broad range of topics, including functional analysis, linear and partial differential equations, algebras, modern differential and algebraic geometry and topology, representations of Lie groups, calculus of variations, asymptotic methods, random process theory, dynamical systems, and control theory.
The journal presents mainly original papers with full proof, but also publishes brief communications and state-of-the-art reviews. In addition to purely mathematical papers, the journal is hospitable to theses with less rigorous, or "physical", levels of proof, which are sometimes useful and lead to major advances in science, as well as to analyses based on the heuristic or speculative approaches. Recently-declassified classic papers will also finally see the light of day.
The journal is international in scope, and invites papers in English from mathematical physicists everywhere.
Russian Journal of Mathematical Physics is a peer reviewed journal. We use a double blind peer review format. Our team of reviewers includes both internal and external (70%). The average period from submission to first decision in 2017 was 30 days, and that from first decision to acceptance was 30 days. The final decision on the acceptance of an article for publication is made by the Editorial Board.
Any invited reviewer who feels unqualified or unable to review the manuscript due to the conflict of interests should promptly notify the editors and decline the invitation. Reviewers should formulate their statements clearly in a sound and reasoned way so that authors can use reviewer’s arguments to improve the manuscript. Personal criticism of the authors must be avoided. Reviewers should indicate in a review (i) any relevant published work that has not been cited by the authors, (ii) anything that has been reported in previous publications and not given appropriate reference or citation, (ii) any substantial similarity or overlap with any other manuscript (published or unpublished) of which they have personal knowledge.
Irreducible Locally Bounded Finite-Dimensional Pseudorepresentations of Connected Locally Compact Groups
A. I. Shtern (April 2018)
Semiclassical Eigenfunctions of the Schrödinger Operator on a Graph That Are Localized Near a Subgraph
Analytical Number Theory and the Energy of Transition of Bose Gas to Fermi gas. Critical Lines as Boundaries of Noninteracting Gas (an Analog of the Bose Gas in Classical Thermodynamics)
V. P. Maslov (April 2018)
- Journal Title
- Russian Journal of Mathematical Physics
- Volume 13 / 2006 - Volume 25 / 2018
- Print ISSN
- Online ISSN
- Pleiades Publishing
- Additional Links
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