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Asymptotic properties of solutions of the Dirichlet problem in the half-plane for differential-difference elliptic equations is considered. The behavior of the solution as the variable orthogonal to the boundary of the domain increases
The self-consistent field method and macroscopic Einstein equations for the early universe. We present example solutions of this system showing the principal difference between cosmological
Asymptotic behavior of small perturbations for unsteady motion an ideal fluid jet of variables separation. The asymptotic amplitudes behavior perturbations of the free jet boundary
On Almost Periodic Viscosity Solutions to Hamilton-Jacobi Equations. For periodic solutions the more general result is proved on unconditional asymptotic convergence of a viscosity
Asymptotic Solutions of Strongly Non-Linear Systems of Differential EquationsAsymptotic Solutions of Strongly Non-Linear Systems of Differential Equations
First asymptotics of solutions of degenerate second-order differential equationsWe propose a method for constructing asymptotic representations of solutions of linear degenerate
Conformal Weyl gravity via two stages of quasinormal ringing and late-time behavior the de Sitter asymptotic of the solution. The other constant allows one to describe flat rotation
Asymptotic Behavior at Infinity of the Dirichlet Problem Solution of the 2k Order Equation in a Layer)
the leading term of an asymptotic expansion at infinity of a solution is computed. The same result
On Fluxbrane Polynomials for Generalized Melvin-like Solutions Associated with Rank 5 Lie Algebras, B5, C5, D5, respectively. The asymptotic behavior for the polynomials at large distances is governed
Wormholes with fluid sources: A no-go theorem and new examples twice asymptotically flat regular black hole solutions with up to four Killing horizons. As another
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