most citedClassical solutions of drift-diffusion equations for semiconductor devices: the 2d case

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math-ph20091 cited

Trotter-Kato product formula for unitary groups

Pavel Exner, Hagen Neidhardt

Let and be non-negative self-adjoint operators in a separable Hilbert space such that its form sum is densely defined. It is shown that the Trotter product formula hold…

math-ph2009

On the unitary equivalence of absolutely continuous parts of self-adjoint extensions

Mark M. Malamud, Hagen Neidhardt

The classical Weyl-von Neumann theorem states that for any self-adjoint operator in a separable Hilbert space there exists a (non-unique) Hilbert-Schmidt operator…

math-ph2009

Finite Rank Perturbations, Scattering Matrices and Inverse Problems

Jussi Behrndt, Mark M. Malamud, Hagen Neidhardt

In this paper the scattering matrix of a scattering system consisting of two selfadjoint operators with finite dimensional resolvent difference is expressed in terms of a matrix Ne…

math-ph2007

Trace formulae for dissipative and coupled scattering systems

Jussi Behrndt, Mark M. Malamud, Hagen Neidhardt

For scattering systems consisting of a (family of) maximal dissipative extension(s) and a selfadjoint extension of a symmetric operator with finite deficiency indices, the spectral…

math-ph200723 cited

The effect of time-dependent coupling on non-equilibrium steady states

Horia D. Cornean, Hagen Neidhardt, Valentin A. Zagrebnov

Consider (for simplicity) two one-dimensional semi-infinite leads coupled to a quantum well via time dependent point interactions. In the remote past the system is decoupled, and e…

math-ph200712 cited

On Eisenbud's and Wigner's R-matrix: A general approach

J. Behrndt, H. Neidhardt, E. R. Racec +2

The main objective of this paper is to give a rigorous treatment of Wigner's and Eisenbud's -matrix method for scattering matrices of scattering systems consisting of two selfad…