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Lower Bound for the First Steklov Eigenvalue.
(2018-07-18)
In this paper we find lower bounds for the first Steklov eigenvalue in Riemannian
n-manifolds, n = 2, 3, with non-positive sectional curvature.
An optimization problem for nonlinear Steklov eigenvalues with a boundary potential
(Elsevier Inc, 2014-09)
In this paper, we analyze an optimization problem for the first (nonlinear) Steklov eigenvalue plus a boundary potential with respect to the potential function which is assumed to be uniformly bounded and with fixed L1-norm.
Uniform stability of the ball with respect to the first Dirichlet and Neumann infinity-eigenvalues
(Texas State University, Department of Mathematics, 2018-01)
In this note we analyze how perturbations of a ball Br ⊂ Rn behaves in terms of their first (non-trivial) Neumann and Dirichlet ∞−eigenvalues when a volume constraint Ln(Ω) = Ln(Br) is imposed. Our main result states that ...
Eigenvalue analyses for non-transposed three-phase transmission line considering non-implicit ground wires
(2012-12-11)
This paper presents a method for analyzing electromagnetic transients using real transformation matrices in three-phase systems considering the presence of ground wires. So, for the Z and Y matrices that represent the ...
An optimization problem for the first weighted eigenvalue problem plus a potential
(American Mathematical Society, 2010-10)
In this paper, we study the problem of minimizing the first eigenvalue of the p-Laplacian plus a potential with weights when the potential and the weight are allowed to vary in the class of rearrangements of a given fixed ...
Eigenvalues for a nonlocal pseudo p-Laplacian
(American Institute of Mathematical Sciences, 2016-12)
In this paper we study the eigenvalue problems for a nonlocal operator of order s that is analogous to the local pseudo p-Laplacian. We show that there is a sequence of eigenvalues λn→ ∞and that the first one is positive, ...
Convergence rate for some quasilinear eigenvalues homogenization problems
(Elsevier Inc, 2015-03)
In this work we study the homogenization problem for (nonlinear) eigenvalues of quasilinear elliptic operators. We prove convergence of the first and second eigenvalues and, in the case where the operator is independent ...
The first non-zero Neumann p-fractional eigenvalue
(Pergamon-Elsevier Science Ltd, 2015-01)
In this work we study the asymptotic behavior of the first non-zero Neumann p-fractional eigenvalue λ1(s,p) as s → 1- and as p → ∞. We show that there exists a constant K such that K(1-s)λ1(s,p) goes to the first non-zero ...
The first eigenvalue of the p- Laplacian on quantum graphs
(Springer, 2016-12)
We study the first eigenvalue of the p- Laplacian (with 1 < p< ∞) on a quantum graph with Dirichlet or Kirchoff boundary conditions on the nodes. We find lower and upper bounds for this eigenvalue when we prescribe the ...
An optimization problem for the first eigenvalue of the p-fractional Laplacian
(Wiley VCH Verlag, 2018-03)
In this paper we analyze an eigenvalue problem related to the nonlocal p‐Laplace operator plus a potential. After reviewing some elementary properties of the first eigenvalue of these operators (existence, positivity of ...