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St. Petersburg Mathematical Journal

This journal is a cover-to-cover translation into English of Algebra i Analiz, published six times a year by the mathematics section of the Russian Academy of Sciences.

ISSN 1547-7371 (online) ISSN 1061-0022 (print)

The 2020 MCQ for St. Petersburg Mathematical Journal is 0.68.

What is MCQ? The Mathematical Citation Quotient (MCQ) measures journal impact by looking at citations over a five-year period. Subscribers to MathSciNet may click through for more detailed information.

 

Contents of Volume 27, Number 2
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On the zeros of the zeta function of the quadratic form $x^2+y^2+z^2$
N. V. Proskurin
St. Petersburg Math. J. 27 (2016), 177-189
DOI: https://doi.org/10.1090/spmj/1382
Published electronically: January 29, 2016
Martingale transforms of the Rademacher sequence in rearrangement invariant spaces
S. V. Astashkin
St. Petersburg Math. J. 27 (2016), 191-206
DOI: https://doi.org/10.1090/spmj/1383
Published electronically: January 29, 2016
Hölder space solutions of free boundary problems that arise in combustion theory
G. I. Bizhanova
St. Petersburg Math. J. 27 (2016), 207-235
DOI: https://doi.org/10.1090/spmj/1384
Published electronically: January 29, 2016
Oscillation method in the spectral problem for a fourth order differential operator with a self-similar weight
A. A. Vladimirov
St. Petersburg Math. J. 27 (2016), 237-244
DOI: https://doi.org/10.1090/spmj/1385
Published electronically: January 29, 2016
Bounded remainder sets under torus exchange transformations
V. G. Zhuravlev
St. Petersburg Math. J. 27 (2016), 245-271
DOI: https://doi.org/10.1090/spmj/1386
Published electronically: January 29, 2016
Basis in an invariant space of entire functions
A. S. Krivosheev and O. A. Krivosheeva
St. Petersburg Math. J. 27 (2016), 273-316
DOI: https://doi.org/10.1090/spmj/1387
Published electronically: January 29, 2016
Discrete spectrum of a periodic Schrödinger operator with variable metric perturbed by a nonnegative rapidly decaying potential
V. A. Sloushch
St. Petersburg Math. J. 27 (2016), 317-326
DOI: https://doi.org/10.1090/spmj/1388
Published electronically: January 29, 2016
A simple embedding theorem for kernels of trace class integral operators in $L^2(\mathbb {R}^m)$. Application to the Fredholm trace formula
M. Sh. Birman
St. Petersburg Math. J. 27 (2016), 327-331
DOI: https://doi.org/10.1090/spmj/1389
Published electronically: January 29, 2016
Bellman VS. Beurling: sharp estimates of uniform convexity for $L^p$ spaces
P. B. Zatitskiy, P. Ivanisvili and D. M. Stolyarov
St. Petersburg Math. J. 27 (2016), 333-343
DOI: https://doi.org/10.1090/spmj/1390
Published electronically: January 29, 2016