AbstractUsing the theory of hyperbolic equations, simple conditions are given which ensure the essential self-adjointness of all powers of certain formally symmetric differential operators. Typical applications include Dirac and Laplace-Beltrami operators on complete Riemannian manifolds, as well as semibounded operators of Schrödinger type
AbstractIn this note, we prove that the maximally defined operator associated with the Dirac-type di...
AbstractWe prove essential self-adjointness for semi-bounded below magnetic Schrödinger operators on...
Alikhanloo S. Self-adjoint Laplacians and Symmetric Diffusions on Hyperbolic Attractors. Bielefeld: ...
AbstractUsing the theory of hyperbolic equations, simple conditions are given which ensure the essen...
AbstractThe theory of hyperbolic mixed initial-boundary value problems is used to prove the essentia...
The theory of hyperbolic mixed initial-boundary value problems is used to prove the essential self-a...
The theory of hyperbolic mixed initial-boundary value problems is used to prove the essential self-a...
We prove essential self-adjointness of a class of Dirichlet operators in ℝ n...
Abstract. We prove some simple facts on the essential self-adjointness of a symmetric operator T in ...
International audienceWe study H=D^*D+V, where D is a first order elliptic differential operator act...
We consider the problem of essential self-adjointness of the spatial part of the Klein-Gordon operat...
We consider first-order differential operators with locally bounded measurable coefficients on vecto...
AbstractThe essential self-adjointness of the strongly elliptic operator L = ∑j,k=1n (∂j − ibj(x)) a...
The present volume is self-contained and introduces to the treatment of linear and nonlinear (quasi-...
Distinguished selfadjoint extensions of Dirac operators are constructed for a class of potentials in...
AbstractIn this note, we prove that the maximally defined operator associated with the Dirac-type di...
AbstractWe prove essential self-adjointness for semi-bounded below magnetic Schrödinger operators on...
Alikhanloo S. Self-adjoint Laplacians and Symmetric Diffusions on Hyperbolic Attractors. Bielefeld: ...
AbstractUsing the theory of hyperbolic equations, simple conditions are given which ensure the essen...
AbstractThe theory of hyperbolic mixed initial-boundary value problems is used to prove the essentia...
The theory of hyperbolic mixed initial-boundary value problems is used to prove the essential self-a...
The theory of hyperbolic mixed initial-boundary value problems is used to prove the essential self-a...
We prove essential self-adjointness of a class of Dirichlet operators in ℝ n...
Abstract. We prove some simple facts on the essential self-adjointness of a symmetric operator T in ...
International audienceWe study H=D^*D+V, where D is a first order elliptic differential operator act...
We consider the problem of essential self-adjointness of the spatial part of the Klein-Gordon operat...
We consider first-order differential operators with locally bounded measurable coefficients on vecto...
AbstractThe essential self-adjointness of the strongly elliptic operator L = ∑j,k=1n (∂j − ibj(x)) a...
The present volume is self-contained and introduces to the treatment of linear and nonlinear (quasi-...
Distinguished selfadjoint extensions of Dirac operators are constructed for a class of potentials in...
AbstractIn this note, we prove that the maximally defined operator associated with the Dirac-type di...
AbstractWe prove essential self-adjointness for semi-bounded below magnetic Schrödinger operators on...
Alikhanloo S. Self-adjoint Laplacians and Symmetric Diffusions on Hyperbolic Attractors. Bielefeld: ...
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