We consider the equation u(t) + u(n)u(x) + H(x, t, u) = 0 and derive a transformation relating it to u(t) + u(n)u(x) = 0. Special cases of the equation appearing in applications are discussed. Initial value problems and asymptotic behaviour of the solution are studied
AbstractThe aim of this note is to show that the following difference equation:xn+1=α+xn−k∑i=0k−1cix...
AbstractThe aim of this contribution is to develop the asymptotic formulae which describe the asympt...
summary:In this paper we study asymptotic behavior of solutions of second order neutral functional d...
We consider the equation u(t) + u(n)u(x) + H(x, t, u) = 0 and derive a transformation relating it to...
In this note we study the zero set of a solution u(t, x) of the equation u_t = a(x, t)u_(xx) + b(x, ...
Hopf bifurcation for the equation Χ´´(t)+ (Χ(t)Χ´(t)+g(Χ(t-r))=0.Acosta, Antonio; Lizana Peña, Marco...
AbstractAn explicit formula is derived for the Hamilton Jacobi equationut+H(u, Du)=0 on (0, ∞)×Rnwit...
ρt + div(ρu) = 0 (ρuj)t + div(ρu ju) +P(ρ)xj = µ∆uj + λdivuxj + ρf j (ρ,u)|t=0 = (ρ0,u0), x ∈ Rn, n...
15. f (t) + g(x) + h(x)Q(z) + R(z) = 0, where z = ϕ(x) + ψ(t). Equations of this type often arise i...
We investigate equations of the form [x,u]+[y,v]=0 over a free Lie algebra L. In the case where u ...
We shall study the asymptotic behavior for t → ∞ of solutions of the following nonlinear differenti...
summary:The aim of this paper is to deduce oscillatory and asymptotic behavior of the solutions of t...
AbstractSufficient conditions are obtained which ensure that a solution of the equation in the title...
Abstract. In this paper we study the following problem. For any ε> 0, take uε a solution of
AbstractThe differential equation in the title has (essentially) one analytic solution y(t, q). Cont...
AbstractThe aim of this note is to show that the following difference equation:xn+1=α+xn−k∑i=0k−1cix...
AbstractThe aim of this contribution is to develop the asymptotic formulae which describe the asympt...
summary:In this paper we study asymptotic behavior of solutions of second order neutral functional d...
We consider the equation u(t) + u(n)u(x) + H(x, t, u) = 0 and derive a transformation relating it to...
In this note we study the zero set of a solution u(t, x) of the equation u_t = a(x, t)u_(xx) + b(x, ...
Hopf bifurcation for the equation Χ´´(t)+ (Χ(t)Χ´(t)+g(Χ(t-r))=0.Acosta, Antonio; Lizana Peña, Marco...
AbstractAn explicit formula is derived for the Hamilton Jacobi equationut+H(u, Du)=0 on (0, ∞)×Rnwit...
ρt + div(ρu) = 0 (ρuj)t + div(ρu ju) +P(ρ)xj = µ∆uj + λdivuxj + ρf j (ρ,u)|t=0 = (ρ0,u0), x ∈ Rn, n...
15. f (t) + g(x) + h(x)Q(z) + R(z) = 0, where z = ϕ(x) + ψ(t). Equations of this type often arise i...
We investigate equations of the form [x,u]+[y,v]=0 over a free Lie algebra L. In the case where u ...
We shall study the asymptotic behavior for t → ∞ of solutions of the following nonlinear differenti...
summary:The aim of this paper is to deduce oscillatory and asymptotic behavior of the solutions of t...
AbstractSufficient conditions are obtained which ensure that a solution of the equation in the title...
Abstract. In this paper we study the following problem. For any ε> 0, take uε a solution of
AbstractThe differential equation in the title has (essentially) one analytic solution y(t, q). Cont...
AbstractThe aim of this note is to show that the following difference equation:xn+1=α+xn−k∑i=0k−1cix...
AbstractThe aim of this contribution is to develop the asymptotic formulae which describe the asympt...
summary:In this paper we study asymptotic behavior of solutions of second order neutral functional d...
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