AbstractWe prove quantitative bounds on the eigenvalues of non-selfadjoint unbounded operators obtained from selfadjoint operators by a perturbation that is relatively-Schatten. These bounds are applied to obtain new results on the distribution of eigenvalues of Schrödinger operators with complex potentials
We consider Schrödinger operators of the form HR=−{d}2/{d}x2+q+iγχ[0,R] for large R>0 , where q∈L...
We consider the limit measures induced by the rescaled eigenfunctions of single-well Schr\"odinger o...
We consider Schrödinger operators of the form HR=−{d}2/{d}x2+q+iγχ[0,R] for large R>0 , where q∈L...
AbstractWe prove quantitative bounds on the eigenvalues of non-selfadjoint unbounded operators obtai...
We show that the absolute values of non-positive eigenvalues of Schrödinger operators with complex p...
We show that the absolute values of non-positive eigenvalues of Schrödinger operators with complex p...
We show that the absolute values of non-positive eigenvalues of Schrödinger operators with complex p...
AbstractSeveral recent papers have obtained bounds on the distribution of eigenvalues of non-self-ad...
Several recent papers have focused their attention in proving the correct analogue to the Lieb-Thirr...
19 pagesIn this article, we prove the finiteness of the number of eigenvalues for a class of Schrödi...
We study the eigenvalues of Schrödinger operators with complex potentials in odd space dimensions. W...
We derive a sharp bound on the location of non-positive eigenvalues of Schröedinger operators on the...
We derive a sharp bound on the location of non-positive eigenvalues of Schröedinger operators on the...
We derive sharp quantitative bounds for eigenvalues of biharmonic operators perturbed by complex-val...
We study Schrödinger operators H=−Δ+V in L2(Ω) where Ω is Rd or the half-space Rd+, subject to (real...
We consider Schrödinger operators of the form HR=−{d}2/{d}x2+q+iγχ[0,R] for large R>0 , where q∈L...
We consider the limit measures induced by the rescaled eigenfunctions of single-well Schr\"odinger o...
We consider Schrödinger operators of the form HR=−{d}2/{d}x2+q+iγχ[0,R] for large R>0 , where q∈L...
AbstractWe prove quantitative bounds on the eigenvalues of non-selfadjoint unbounded operators obtai...
We show that the absolute values of non-positive eigenvalues of Schrödinger operators with complex p...
We show that the absolute values of non-positive eigenvalues of Schrödinger operators with complex p...
We show that the absolute values of non-positive eigenvalues of Schrödinger operators with complex p...
AbstractSeveral recent papers have obtained bounds on the distribution of eigenvalues of non-self-ad...
Several recent papers have focused their attention in proving the correct analogue to the Lieb-Thirr...
19 pagesIn this article, we prove the finiteness of the number of eigenvalues for a class of Schrödi...
We study the eigenvalues of Schrödinger operators with complex potentials in odd space dimensions. W...
We derive a sharp bound on the location of non-positive eigenvalues of Schröedinger operators on the...
We derive a sharp bound on the location of non-positive eigenvalues of Schröedinger operators on the...
We derive sharp quantitative bounds for eigenvalues of biharmonic operators perturbed by complex-val...
We study Schrödinger operators H=−Δ+V in L2(Ω) where Ω is Rd or the half-space Rd+, subject to (real...
We consider Schrödinger operators of the form HR=−{d}2/{d}x2+q+iγχ[0,R] for large R>0 , where q∈L...
We consider the limit measures induced by the rescaled eigenfunctions of single-well Schr\"odinger o...
We consider Schrödinger operators of the form HR=−{d}2/{d}x2+q+iγχ[0,R] for large R>0 , where q∈L...
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