Add to ORKGIt is well known that each solution of the Toda lattice can be represented by a tridiagonal matrix J(t). Under certain restrictions, it is possible to obtain some new solution by using the Darboux transformation of J(t) ¡ CI. Our goal is the extension of this fact, which is known for the real lattice, to high order complex Toda lattices as well as to the bi-infinite Toda lattice. In this latter case, we use the factorization LU for block-tridiagonal matrices
In this paper, we derive the characteristic polynomial for a family of anti-tridiagonal 2-Hankel mat...
AbstractIn this paper, we consider hyperbolic equations with continuous distributed deviating argume...
AbstractThe aim of this article is to prove that, given two potential functionals Ψ1, Ψ2 on W1,2(Ω) ...
It is well known that each solution of the Toda lattice can be represented by a tridiagonal matrix J...
Se estudia la relación entre redes de Toda y sucesiones de polinomios dados por recuurencias a tres ...
Given a solution of a high order Toda lattice we construct a one parameter family of new solutions....
AbstractThe singular nonlinear third-order periodic boundary value problem u″′+ρ3u=f(t,u),0⩽t⩽2π, wi...
In this paper we construct a new class of continuous methods for Volterra integral equations. These...
In this paper we construct a new class of continuous methods for Volterra integral equations. These...
AbstractWe clarify a difficulty that appears in [R. Quarez, J. Algebra 238 (2001) 139] to bound the ...
In this paper we construct a new class of continuous methods for Volterra integral equations. These...
Given a solution of a high order Toda lattice we construct a one parameter family of new solutions....
Let K0 be a totally real algebraic number field. We consider an n-dimensional algebraic extension K ...
AbstractOn the unit disk D in the complex plane C two evolution equations for conformal mappings Ω(z...
AbstractWe give the necessary and sufficient condition of the trace function f(A,B)=Tr(ApBq) is join...
In this paper, we derive the characteristic polynomial for a family of anti-tridiagonal 2-Hankel mat...
AbstractIn this paper, we consider hyperbolic equations with continuous distributed deviating argume...
AbstractThe aim of this article is to prove that, given two potential functionals Ψ1, Ψ2 on W1,2(Ω) ...
It is well known that each solution of the Toda lattice can be represented by a tridiagonal matrix J...
Se estudia la relación entre redes de Toda y sucesiones de polinomios dados por recuurencias a tres ...
Given a solution of a high order Toda lattice we construct a one parameter family of new solutions....
AbstractThe singular nonlinear third-order periodic boundary value problem u″′+ρ3u=f(t,u),0⩽t⩽2π, wi...
In this paper we construct a new class of continuous methods for Volterra integral equations. These...
In this paper we construct a new class of continuous methods for Volterra integral equations. These...
AbstractWe clarify a difficulty that appears in [R. Quarez, J. Algebra 238 (2001) 139] to bound the ...
In this paper we construct a new class of continuous methods for Volterra integral equations. These...
Given a solution of a high order Toda lattice we construct a one parameter family of new solutions....
Let K0 be a totally real algebraic number field. We consider an n-dimensional algebraic extension K ...
AbstractOn the unit disk D in the complex plane C two evolution equations for conformal mappings Ω(z...
AbstractWe give the necessary and sufficient condition of the trace function f(A,B)=Tr(ApBq) is join...
In this paper, we derive the characteristic polynomial for a family of anti-tridiagonal 2-Hankel mat...
AbstractIn this paper, we consider hyperbolic equations with continuous distributed deviating argume...
AbstractThe aim of this article is to prove that, given two potential functionals Ψ1, Ψ2 on W1,2(Ω) ...