Contents §0. Introduction §1. Abelian problem on the stabilizer §2. Classical models of computations 2.1. Boolean schemes and sequences of operations 2.2. Reversible computations §3. Quantum formalism 3.1. Basic notions and notation 3.2. Transformations of mixed states 3.3. Accuracy §4. Quantum models of computations 4.1. Definitions and basic properties 4.2. Construction of various operators from…
Russian Mathematical Surveys Template
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About the Russian Mathematical Surveys format
Russian Mathematical Surveys is a peer-reviewed journal published by IOP Publishing, covering Advanced Topics in Algebra, advanced mathematical theories, Differential Equations and Boundary Problems.
| Publisher | IOP Publishing |
|---|---|
| Reference style | Numbered (IOP) Numbered — [1], [2] in the text [1] Smith A, Jones B and Lee C 2023 A representative article title Russian Mathematical Surveys 12 45–58
Formats any DOI in Russian Mathematical Surveys style. No sign-up. |
| Publishes research in | Advanced Topics in Algebra advanced mathematical theories Differential Equations and Boundary Problems Advanced Mathematical Modeling in Engineering Mathematical Dynamics and Fractals |
| ISSN | 0036-0279 |
| Citation impact (2-yr) | 0.91 |
| h-index | 136 |
| i10-index | 1,360 |
| Total citations | 94,459 |
| Top institutions publishing here | Lomonosov Moscow State University |
| Journal website | iopscience.iop.org |
| You get | A submission-ready PDF and the editable LaTeX source — ready to submit. |
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Most-cited papers in Russian Mathematical Surveys
CONTENTS Part I § 1. Introduction § 2. Prerequisites from ergodic theory § 3. Basic properties of the characteristic exponents of dynamical systems § 4. Properties of local stable manifolds Part II § 5. The entropy of smooth dynamical systems § 6. "Measurable foliations". Description of the π-partition § 7. Ergodicity of a diffeomorphism with…
Contents: Perturbation Theory, Adiabatic Invariants, On the Stability of Planetary Motions, Fundamental Theorem, Technical Lemmas, Technique of Smoothing.
In this paper we consider dynamical systems resulting from the motion of a material point in domains with strictly convex boundary, that is, such that the operator of the second quadratic form is negative-definite at each point of the boundary, where the boundary is taken to be equipped with the field of inward normals. We…
In this paper we introduce the concept of a Gibbs measure, which generalizes the concept of an equilibrium Gibbs distribution in statistical physics. The new concept is important in the study of Anosov dynamical systems. By means of this concept we construct a wide class of invariant measures for dynamical systems of this kind and…