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Number 3, June 1983
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L L Avramov
A O Golosov
V A Ivanov
I M Krichever
V V Lavrent'ev
A A Shkalikov
M V Smurov
A K Tyulina
V V Uspenskii
Yu N Zavarovskii
S M Lozinskii
Sergei M Nikol'skii, Oleg V Besov and P I Lizorkin
I M Gel'fand and I V Cherednik
CONTENTS Introduction § 1. Criteria for being Hamiltonian § 2. From r-matrices to Poisson brackets References
V G Maz'ya and T O Shaposhnikova
CONTENTS Introduction Chapter I. Embedding theorems for Sobolev spaces § 1.1. The summability with respect to a measure of functions from the spaces and , § 1.2. The summability with respect to a measure of functions from the spaces and Chapter II. Multipliers in pairs of Sobolev spaces § 2.1. A description of the spaces and § 2.2. The space § 2.3. The space Chapter III. A survey of other results about spaces of multipliers § 3.1. Multipliers in pairs of spaces of Bessel potentials § 3.2. Multipliers in pairs of Slobodetskii spaces § 3.3. Some properties of multipliers § 3.4. Multipliers in pairs of Sobolev spaces in a domain § 3.5. Multipliers on the space BMO § 3.6. Multipliers on certain spaces of analytic functions § 3.7. Applications of multipliers References
Yu L Daletskii
CONTENTS Introduction § 1. The canonical Gaussian measure. Integration by parts § 2. Stochastic integrals and Itô equations in a Hilbert space § 3. Smoothness of transition probabilities for an equation in a Hilbert space § 4. Stochastic equations on a smooth manifold References
A Yu Veretennikov