Trudy Mat. Inst. Steklov., 1984, Volume 170

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JOURNALS // Trudy Matematicheskogo Instituta imeni V.A. Steklova // Archive

1984, Volume 170

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General information

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Contents

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Investigations in the theory of differentiable functions of many variables and its applications. Part 10

Collection of articles

	An analogue of the first boundary value problem for elliptic equations with degeneration. The method of bilinear forms B. L. Baĭdel'dinov		3
	Integral representations of functions and embedding theorems for a domain with a flexible horn condition O. V. Besov		12
	The Littlewood–Paley theorem for a mixed norm O. V. Besov		31
	Separability theorems, weighted spaces and their applications K. Kh. Boimatov		37
	Linear means of Fourier series and integrals and the rate of their convergence Ya. S. Bugrov		77
	Imbedding theorems for anisotropic Nikol'skii–Besov spaces with moduli of continuity of a general type M. L. Gol'dman		86
	Weak solutions of the Dirichlet problem for a quasilinear equation with lower-order terms G. G. Kazaryan		105
	Lower bound of the Lebesgue function of linear means of Fourier–Jacobi series S. G. Kal'nei		113
	Solution of semielliptic equations in a half space G. A. Karapetyan		119
	The Cauchy problem for the Euler–Poisson–Darboux equation in a homogeneous symmetric Riemann space. I I. A. Kipriyanov, L. A. Ivanov		139
	Differential properties of the symbol of the singular integral Calderón–Zygmund operator V. S. Kryuchkov		148
	Equivalent norms in weighted spaces L. D. Kudryavtsev		161
	Approximation of functions by entire functions of exponential type and embedding theorems in a mixed norm N. L. Kudryavtsev		191
	On the question of the density of infinitely differentiable functions in Besov spaces Yu. V. Kuznetsov		203
	Estimates of approximate numbers of the imbedding operators for spaces of Sobolev type with weights P. I. Lizorkin, M. O. Otelbaev		213
	Integral estimates for differentiable functions on unbounded domains Yu. S. Nikol'skii		233
	Continuation of functions from anisotropic Sobolev spaces B. L. Fain		248

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