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 Ordinary Differential Equations The method of majorant series for a class of analytic almost periodic systemsV. I. Varlamov 579 Analogues of the fundamental theorems of the first method of Ljapunov for Pfaffian systemsÈ. I. Grudo 589 Application of the method of tents to an optimal control problem for a differential equation with a singular matrix multiplying the derivativeG. A. Kurina 600 Existence of situations in $E$-equilibrium for mixed strategies in differential games without coalitionsO. A. Malafeev 609 The Cauchy problem and the method of quasireversibility for second-order equations in a Banach spaceI. V. Mel'nikova, V. M. Mornova 614 Behavior of the trajectories of a three-dimensional homogeneous system in the neighborhood of a singular invariant coneV. P. Nozdracheva 619 Theorems on the existence and uniqueness of solutions of the Cauchy problem for a nonlinear ordinary differential equation in Banach spaceT. K. Nurekenov 629 On the equivalence between an $n$th order differential operator with a regular singular point and an Euler operator in the space $A_R$V. V. Ryndina 636 Index and divergence criteria for the stability of a singular point of an autonomous system of differential equationsA. A. Shestakov, A. N. Stepanov 650 Partial Differential Equations Stabilization of solutions of the initial-boundary value problem for barotropic viscous fluid equationsA. V. Kazhikhov 662 Construction of the asymptotics of the solutions of a small-parameter magnetohydrodynamic problem. I. Rectilinear flow on a rectangular canal. Superconductive $w$L. A. Kalyakin 668 Perturbations of unbounded closed pseudoinverse operatorsV. I. Meleshko 681 Quasiperiodic solutions of nonlinear hyperbolic equations with dampingV. B. Moseenkov 695 Solution of the Dirichlet problem for the Laplace equation, and structure of its Green function in the case of a plane with $N$ elliptic cutsZ. M. Narkun 704 Behavior of the Green function of the third exterior boundary value problem for the two-dimensional Helmholtz equation $\Delta u+k^2u=f$, as $k\to0$V. M. Favorin 709 Bounds for the derivatives of ultraspherical polynomials in the $L_p$, \$1