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A note on Hausdorff convergence of pseudospectra
1. Lindner, Marko
2. Schmeckpeper, Dennis
2023 - TUHH Open Research - frei zugänglich
Example Potentials for Spectral Approximation of Generalized Schrödinger Operators via Approximation of Subwords
2023 - TUHH Open Research - frei zugänglich
Minimal Families of Limit Operators
1. Lindner, Marko
2022 - TUHH Open Research
Minimal Families of Limit Operators
1. Lindner, Marko
2022 - TUHH Open Research
Half-line compressions and finite sections of discrete Schrödinger operators with integer-valued potentials
1. Lindner, Marko
2. Ukena, Riko
2022 - TUHH Open Research
Spectral approximation of generalized Schrödinger operators via approximation of subwords
2022 - TUHH Open Research
Analysis Code for Finite Sections of Periodic Schrödinger Operators
2021 - TUHH Open Research - frei zugänglich
Finite section method for aperiodic Schrödinger operators
2021 - TUHH Open Research
Finite sections of periodic Schrödinger operators
2021 - TUHH Open Research
An Intrusive PCE Extension of the Contour Integral Method and its Application in Electrical Engineering
2019 - TUHH Open Research
Multiscale Simulation of 2-D Photonic Crystal Structures Using a Contour Integral Method
2019 - TUHH Open Research
Efficient Simulation of Substrate-Integrated Waveguide Antennas Using a Hybrid Boundary Element Method
2019 - TUHH Open Research
Novel Method for Error Estimation in Applications of Polynomial Chaos Expansion to Stochastic Modeling of Multi-Resonant Systems
2018 - TUHH Open Research
Finite sections: A functional analytic perspective on approximation methods
1. Lindner, Marko
2. Seifert, Christian
2018 - TUHH Open Research
Note on Spectra of Non-Selfadjoint Operators over Dynamical Systems
2018 - TUHH Open Research
Feasibility of uncertainty quantification for power distribution network modeling using PCE and a contour integral method
2018 - TUHH Open Research
Finite sections of the Fibonacci Hamiltonian
1. Lindner, Marko
2. Söding, Hagen
2018 - TUHH Open Research
Circulant matrices: Norm, powers, and positivity
1. Lindner, Marko
2018 - TUHH Open Research
Variability analysis of via crosstalk using polynomial chaos expansion
2017 - TUHH Open Research
On the spectrum of operator families on discrete groups over minimal dynamical systems
2017 - TUHH Open Research

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A note on Hausdorff convergence of pseudospectra

Example Potentials for Spectral Approximation of Generalized Schrödinger Operators via Approximation of Subwords

Minimal Families of Limit Operators

Minimal Families of Limit Operators

Half-line compressions and finite sections of discrete Schrödinger operators with integer-valued potentials

Spectral approximation of generalized Schrödinger operators via approximation of subwords

Analysis Code for Finite Sections of Periodic Schrödinger Operators

Finite section method for aperiodic Schrödinger operators

Finite sections of periodic Schrödinger operators

An Intrusive PCE Extension of the Contour Integral Method and its Application in Electrical Engineering

Multiscale Simulation of 2-D Photonic Crystal Structures Using a Contour Integral Method

Efficient Simulation of Substrate-Integrated Waveguide Antennas Using a Hybrid Boundary Element Method

Novel Method for Error Estimation in Applications of Polynomial Chaos Expansion to Stochastic Modeling of Multi-Resonant Systems

Finite sections: A functional analytic perspective on approximation methods

Note on Spectra of Non-Selfadjoint Operators over Dynamical Systems

Feasibility of uncertainty quantification for power distribution network modeling using PCE and a contour integral method

Finite sections of the Fibonacci Hamiltonian

Circulant matrices: Norm, powers, and positivity

Variability analysis of via crosstalk using polynomial chaos expansion

On the spectrum of operator families on discrete groups over minimal dynamical systems