Sibirsk. Mat. Zh., 1982, Volume 23, Number 5

JOURNALS // Sibirskii Matematicheskii Zhurnal // Archive

1982, Volume 23, Number 5

	On the occasion of the fiftieth birthday of Academician M. M. Lavrent'ev A. S. Alekseev, Yu. E. Anikonov, V. G. Romanov	3
	Basis of the free solvable product of Lie algebras S. A. Agalakov	5
	Uniqueness of the classical solution of a mixed problem for equations of gas dynamics with boundary conditions on a shock wave A. M. Blokhin	17
	Approximation of empirical fields that are constructed from vector observations with dependent coordinates I. S. Borisov	31
	The contracting compacta principle for nonlinear ill-posed problems Yu. L. Gaponenko	42
	Bisymmetric matrix colligations V. I. Godich	52
	The integration of differential forms of classes $\mathscr{W}^*_{p,q}$ V. M. Gol'dstein, V. I. Kuz'minov, I. A. Shvedov	63
	The asymptotic behavior of solutions of a differential equation that is partially solvable with respect to the derivative J. Diblik	80
	Strong summability of Fourier series A. A. Zakharov	92
	Boundary properties of conformal mappings and compactifications of planar simply connected domains O. V. Ivanov	100
	Equivalence of Haar and Franklin systems in some spaces of functions A. A. Komissarov	115
	Nilpotent lattice-ordered groups V. M. Kopytov	127
	Three-dimensional Lie algebras of transformations of the plane G. G. Mikhailichenko	132
	Plancherel's formula for the pseudo-Riemannian space $SL(3,\mathbf{R})/GL(2,\mathbf{R})$ V. F. Molchanov	142
	Definability of the set of Mal'tsev bases and elementary theories of finite-dimensional algebras. I A. G. Myasnikov, V. N. Remeslennikov	152
	A problem of uniform approximation in the optimization of a distributed system that is described by an equation of parabolic type È. Ya. Rapoport	168
	Polynilpotent Lie algebras that are defined by one defining relation V. V. Talapov	192
	Integral representations of functionals on spaces of uniformly continuous functions V. P. Fedorova	205

Notes department
	Estimates of the norms of solutions and of the boundaries of domains of stability of quasilinear systems M. I. Gil'	219