Zap. Nauchn. Sem. LOMI, 1987, Volume 163

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JOURNALS // Zapiski Nauchnykh Seminarov POMI // Archive

1987, Volume 163

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General information

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Contents

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Boundary-value problems of mathematical physics and related problems of function theory. Part 19

	Best possible smoothness of solutions of variational inequalities in the case of convex constraints on the boundary of the domain A. A. Arkhipova, N. N. Ural'tseva		5
	Construction of a function of class $H^2$ with given conormal derivative in a piecewise smooth domain M. Sh. Birman, M. Z. Solomyak		17
	On a variant of commutator estimates in spectral theory A. F. Vakulenko		29
	Reduction of basic initial-boundary value problems for the Stokes equations to initial-boundary value problems for parabolic systems of pseudodifferential equations Gerd Grubb, V. A. Solonnikov		37
	Holder estimates for second order quasilinear degenerate parabolic systems A. V. Ivanov		49
	On the global behaviour of solutions of some fourth order nonlinear equations V. K. Kalantarov		66
	The Cauchy problem for a semilinear wave equation. I L. V. Kapitanski		76
	Estimates of the fractal dimension and of the number of deterministic modes for invariant sets of dynamical sytsems O. A. Ladyzhenskaya		105
	Estimates of the Hölder constant for the solution of an initia-boundary value problem with an oblique derivative for a parabolic equation A. I. Nazarov		130
	On the equations of motion of linear viscoelastic fluids and the equations of filtration of fluids with delay A. P. Oskolkov, M. M. Achmatov, A. Cotsiolis		132
	Convergent difference schemes for the equations of filtration of fluids with delay. II A. P. Oskolkov, M. M. Achmatov		138
	Riesz means of the distribution function of the eigenvalues of an elliptic operator Yu. G. Safarov		143
	Solvability of a certain problem on the plane motion of two viscous incompressible fluids with free noncompact boundaries Yu. Sokolowski		146
	On subsets of Hilbert space having finite Hausdorff dimension B. I. Shubov		154
	Eikonal approximation for fast-decreasing potentials. I D. R. Yafaev		166

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