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Robert Wille

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Preprint Oct 2026

Quantum non-Markovian response spectra

Quantum systems are rarely isolated from their surroundings. These hidden environments can retain information and return it later, producing correlated errors in quantum computers and complicating the interpretation of experiments. On a quantum processor, for example, one job can therefore leave an environmental trace...

Aaron Sander, J. F. Kam, S. Gauthameshwar et al. · 0 citations
Preprint Sep 2026

Shuttling-aware dynamical decoupling for quantum charge-coupled devices

Dynamical decoupling (DD) helps maintain high-fidelity quantum computations by suppressing dephasing noise through carefully timed refocusing pulses. In quantum charge-coupled device (QCCD) architectures, however, where ions are shuttled throughout the device, transport constrains when pulses can be applied and affects...

Linus Schulte, Aaron Sander, Robert Wille · 0 citations
Preprint Aug 2026

Basis-update and Galerkin time integration in canonical matrix-product-state form

Matrix product state algorithms must enlarge their bond spaces as entanglement grows and compress them to control cost. We formulate basis-update and Galerkin (BUG) time integration as a sequence of canonical MPS sweeps for Hamiltonians represented as matrix product operators. We show when two natural basis updates pro...

Maximilian Fröhlich, Richard M. Milbradt, Martin Eigel et al. · 0 citations
Preprint Oct 2026

Quantum non-Markovian response spectra

Quantum systems are rarely isolated from their surroundings. These hidden environments can retain information and return it later, producing correlated errors in quantum computers and complicating the interpretation of experiments.On a quantum processor, for example, one job can therefore leave an environmental trace t...

Aaron Sander, J. F. Kam, S. Gauthameshwar et al. · 0 citations
Preprint Aug 2026

Scalable Lindblad Noise Learning via Stochastic Tensor-Network Simulation

A scalable noise-learning framework for Lindblad dissipation rates that combines a stochastic simulation method, the Tensor Jump Method (TJM), with gradient-free optimization of a least-squares cost-function defined on time series of local-observable expectation values is proposed.

A. R. Ramos Ramos, Maximilian Fröhlich, Aaron Sander et al. · 1 citation

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