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Mathematics of the USSR-Izvestiya Template

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About the Mathematics of the USSR-Izvestiya format

Mathematics of the USSR-Izvestiya is a peer-reviewed journal published by IOP Publishing, covering Differential Equations and Boundary Problems, Algebraic Geometry and Number Theory, Advanced Topics in Algebra.

PublisherIOP Publishing
Reference styleNumbered (IOP)
Numbered — [1], [2] in the text
[1] Smith A, Jones B and Lee C 2023 A representative article title Mathematics of the USSR-Izvestiya 12 45–58

Formats any DOI in Mathematics of the USSR-Izvestiya style. No sign-up.

Publishes research inDifferential Equations and Boundary Problems Algebraic Geometry and Number Theory Advanced Topics in Algebra Advanced Algebra and Geometry advanced mathematical theories
ISSN0025-5726
h-index90
i10-index690
Total citations39,901
Top institutions publishing hereInstitut Fourier
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Papers published in Mathematics of the USSR-Izvestiya per year

54
1981
56
1982
59
1983
51
1984
54
1985
58
1986
58
1987
63
1988
66
1989
61
1990
68
1991
65
1992

Citation impact of Mathematics of the USSR-Izvestiya by publication year

1.9K
1981
1.3K
1982
2K
1983
1.2K
1984
1.6K
1985
533
1986
2.5K
1987
1.3K
1988
1.3K
1989
1.9K
1990
2K
1991
864
1992

Citations each year’s papers have accumulated so far — the most recent years are still building up.

Most-cited papers in Mathematics of the USSR-Izvestiya

AVERAGING OF FUNCTIONALS OF THE CALCULUS OF VARIATIONS AND ELASTICITY THEORY

V. V. Zhikov · 28 Feb 1987

Duality methods in the theory of averaging of nonlinear variational problems are developed. The questions of a general nature that are discussed include a detailed analysis of the concept of regularity, an example of a nonregular Lagrangian, and the derivation of duality formulas that take account of the regularity problem. The main content is concerned…

1,283 citations Cite SaveGo to paper →
INTEGRAL SYMMETRIC BILINEAR FORMS AND SOME OF THEIR APPLICATIONS

Vadim V. Nikulin · 28 Feb 1980

We set up the technique of discriminant-forms, which allows us to transfer many results for unimodular symmetric bilinear forms to the nonunimodular case and is convenient in calculations. Further, these results are applied to Milnor's quadratic forms for singularities of holomorphic functions and also to algebraic geometry over the reals. Bibliography: 57 titles.

THE OPERATOR<i>K</i>-FUNCTOR AND EXTENSIONS OF<i>C</i>*-ALGEBRAS

Gennadi Kasparov · 30 Jun 1981

In this paper a general operator K-functor is constructed, depending on a pair A, B of C*-algebras. Special cases of this functor are the ordinary cohomological K-functor K*(B) and the homological K-functor K*(A). The results (homotopy invariance, Bott periodicity, exact sequences, etc.) permit one to compute effectively in concrete examples. The main result, concerning extensions…

COVARIANT AND CONTRAVARIANT SYMBOLS OF OPERATORS

F. A. Berezin · 31 Oct 1972

We consider the covariant and contravariant symbols of operators that are a generalization of the Wick and anti-Wick symbols introduced earlier. With the help of these symbols we investigate the spectral characteristics of operators, and construct a method of successive approximations to calculate the exponential of an operator. In an application to anti-Wick symbols this…

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