Aims and Scope of Siberian Mathematical Journal
The Siberian Mathematical Journal (abbreviated as Sib. Math. J.) is a cover-to-cover English translation of the Russian peer-reviewed mathematics journal Sibirskii Matematicheskii Zhurnal, a publication of the Sobolev Institute of Mathematics of the Siberian Division of the Russian Academy of Sciences (Novosibirsk). Sibirskii Matematicheskii Zhurnal was established in 1960 and the Siberian Mathematical Journal was launched in 1966. It is published by Springer Science+Business Media. Less
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CiteScore 

1.3
Impact Factor 

< 5
SJR 

Q2Mathematics (all)

SNIP 

0.98
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Siberian Mathematical Journal Journal Specifications
| Overview | |
| Publisher | MAIK NAUKA/INTERPERIODICA/SPRINGER |
| Language | English |
| Frequency | Bi-monthly |
| General Details | |
| Language | English |
| Frequency | Bi-monthly |
| Publication Start Year | 1973 |
| Publisher URL | Visit website |
| Website URL | Visit website |
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Recently Published Papers in Siberian Mathematical Journal
Convergence of Measures in the Kantorovich Metric and Approximation of Gaussian Measures
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On Radially Symmetric Solutions to the Dirichlet Problem for an Elliptic Equation with the $ p(|x|) $-Laplacian
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On Primes of the Form $ \lfloor\alpha_{1}p^{c_{1}}+\alpha_{2}p^{c_{2}}+\beta\rfloor $
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Harmonic Robin Function for Doubly Connected Ring Domains
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Global Existence, Unconditional Uniqueness, and Stability for the Patlak–Keller–Segel–Navier–Stokes Systems on the Whole Space
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Convergence of Measures in the Kantorovich Metric and Approximation of Gaussian Measures
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On Radially Symmetric Solutions to the Dirichlet Problem for an Elliptic Equation with the $ p(|x|) $-Laplacian
- 1 Mar 2026
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Spectrum of Weighted Composition Operators. Part XII: The Kamowitz–Scheinberg Theorem Revisited
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On Primes of the Form $ \lfloor\alpha_{1}p^{c_{1}}+\alpha_{2}p^{c_{2}}+\beta\rfloor $
- 1 Mar 2026
- Siberian Mathematical Journal
Harmonic Robin Function for Doubly Connected Ring Domains
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- Siberian Mathematical Journal
Global Existence, Unconditional Uniqueness, and Stability for the Patlak–Keller–Segel–Navier–Stokes Systems on the Whole Space
- 1 Jan 2026
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