AbstractAn asymptotic formula for periodic eigenvalues, due to Titchmarsh, is taken to a higher degree of accuracy using a Prüfer transformation method, not depending on Floquet theory. With the idea of the rotation number, this method is then extended to the p-Laplacian
International audienceThe aim of this paper is to present a new algorithm based on the Asymptotic Nu...
We obtain asymptotic estimates for the eigenvalues of the p(x)-Laplacian de- fined consistently with...
Using the relation between rotation numbers and eigenvalues, we prove the existence of nontrivial T-...
An asymptotic formula for periodic eigenvalues, due to Titchmarsh, is taken to a higher degree of ac...
We consider Sturm-Liouville equation y″+(λ-q)y=0 where q∈L1[0, a]. We obtain various conditions on t...
The paper studies the periodic and anti-periodic eigenvalues of the one-dimensional p-Laplacian with...
We show that algebraic approximants prove suitable for the summation of the perturbation series for ...
In this paper, we will introduce the rotation number for the one-dimensional asymmetric p-Laplacian ...
We consider Sturm-Liouville equation y '' + (lambda-q)y = 0 where q is an element of L-1[0, a]. We o...
We obtain asymptotic estimates for the eigenvalues of the p(x)-Laplacian dened consistently with a h...
The Schrodinger operator on the half-line with periodic background potential perturbed by a certain ...
Classical Floquet theory describes motion near a periodic orbit. But comparing Floquet theory to act...
AbstractUsing the relation between rotation numbers and eigenvalues, we prove the existence of nontr...
Using the relation between rotation numbers and eigenvalues, we prove the existence of nontrivial T ...
From a problem in elasticity that uses a nonlinear stress-strain relation, we derive an equation fea...
International audienceThe aim of this paper is to present a new algorithm based on the Asymptotic Nu...
We obtain asymptotic estimates for the eigenvalues of the p(x)-Laplacian de- fined consistently with...
Using the relation between rotation numbers and eigenvalues, we prove the existence of nontrivial T-...
An asymptotic formula for periodic eigenvalues, due to Titchmarsh, is taken to a higher degree of ac...
We consider Sturm-Liouville equation y″+(λ-q)y=0 where q∈L1[0, a]. We obtain various conditions on t...
The paper studies the periodic and anti-periodic eigenvalues of the one-dimensional p-Laplacian with...
We show that algebraic approximants prove suitable for the summation of the perturbation series for ...
In this paper, we will introduce the rotation number for the one-dimensional asymmetric p-Laplacian ...
We consider Sturm-Liouville equation y '' + (lambda-q)y = 0 where q is an element of L-1[0, a]. We o...
We obtain asymptotic estimates for the eigenvalues of the p(x)-Laplacian dened consistently with a h...
The Schrodinger operator on the half-line with periodic background potential perturbed by a certain ...
Classical Floquet theory describes motion near a periodic orbit. But comparing Floquet theory to act...
AbstractUsing the relation between rotation numbers and eigenvalues, we prove the existence of nontr...
Using the relation between rotation numbers and eigenvalues, we prove the existence of nontrivial T ...
From a problem in elasticity that uses a nonlinear stress-strain relation, we derive an equation fea...
International audienceThe aim of this paper is to present a new algorithm based on the Asymptotic Nu...
We obtain asymptotic estimates for the eigenvalues of the p(x)-Laplacian de- fined consistently with...
Using the relation between rotation numbers and eigenvalues, we prove the existence of nontrivial T-...
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