International audienceIn this paper, we give new characterizations for the eigenvalues of the prolate wave equation as limits of the zeros of some families of polynomials: the coefficients of the formal power series appearing in the solutions near 0, 1 or ∞ (in the variables x, x − 1 or 1/x respectively). The result, which seems to be true for all values of the parameter τ , according to our numerical experiments, is here proved for small values of the parameter τ
International audienceIn this paper we consider generalized eigenvalue problems for a family of oper...
The prolate spheroidal wave functions, {ϕn,σ,τ}, constitute an orthonormal basis of the space of σ-b...
In this paper we study the eigenvalues of the angular spheroidal wave equation and its generalizatio...
International audienceIn this paper, we give new characterizations for the eigenvalues of the prolat...
International audienceIn this paper, we give new characterizations for the eigenvalues of the prolat...
International audienceIn this paper, we give new characterizations for the eigenvalues of the prolat...
International audienceIn this paper, we give new characterizations for the eigenvalues of the prolat...
International audienceIn this paper, we give new characterizations for the eigenvalues of the prolat...
AbstractIn this paper, we describe different methods of computing the eigenvalues associated with th...
Special Issue: Approximation and extrapolation of convergent and divergent sequences and series (CIR...
Special Issue: Approximation and extrapolation of convergent and divergent sequences and series (CIR...
Special Issue: Approximation and extrapolation of convergent and divergent sequences and series (CIR...
AbstractWe construct asymptotic formulae for the approximation of certain prolate spheroidal wave fu...
AbstractProlate spheroidal wave functions, because of their many remarkable properties leading to ne...
We are interested in rigorous asymptotic results pertaining to three different differential equation...
International audienceIn this paper we consider generalized eigenvalue problems for a family of oper...
The prolate spheroidal wave functions, {ϕn,σ,τ}, constitute an orthonormal basis of the space of σ-b...
In this paper we study the eigenvalues of the angular spheroidal wave equation and its generalizatio...
International audienceIn this paper, we give new characterizations for the eigenvalues of the prolat...
International audienceIn this paper, we give new characterizations for the eigenvalues of the prolat...
International audienceIn this paper, we give new characterizations for the eigenvalues of the prolat...
International audienceIn this paper, we give new characterizations for the eigenvalues of the prolat...
International audienceIn this paper, we give new characterizations for the eigenvalues of the prolat...
AbstractIn this paper, we describe different methods of computing the eigenvalues associated with th...
Special Issue: Approximation and extrapolation of convergent and divergent sequences and series (CIR...
Special Issue: Approximation and extrapolation of convergent and divergent sequences and series (CIR...
Special Issue: Approximation and extrapolation of convergent and divergent sequences and series (CIR...
AbstractWe construct asymptotic formulae for the approximation of certain prolate spheroidal wave fu...
AbstractProlate spheroidal wave functions, because of their many remarkable properties leading to ne...
We are interested in rigorous asymptotic results pertaining to three different differential equation...
International audienceIn this paper we consider generalized eigenvalue problems for a family of oper...
The prolate spheroidal wave functions, {ϕn,σ,τ}, constitute an orthonormal basis of the space of σ-b...
In this paper we study the eigenvalues of the angular spheroidal wave equation and its generalizatio...