Sala, P.: A time-dependent Gaussian variational description of Lattice Gauge Theories. Master, LMU, München (2017)

Bauer , A.: Symmetries and excitations in the quantum double models - a tensor network approach. Master, Ludwig Maximilians Universität, München (2016)

González Cuadra, D.: Quantum Simulations of Abelian Lattice Gauge Theories with Ultracold Atoms. Master, Ludwig Maximilians Universität und Technische Universität, München (2016)

Hackenbroich, A.: Inverse-square t-J-V models as parent Hamiltonians for lattice Halperin states. Master, Max Planck Institut für Quantenoptik, Garching (2016)

Paulisch, V.: Quantum information Assisted by One-Dimensional Waveguides. Master, LMU, München (2014)

Greplová, E.: Quantum Information with Fermionic Gaussian States. Master, LMU, München (2013)

Ni, X.: Quantum computation with commuting operations. Master, Technische Universität München, München (2012)

Bermejo-Vega, J.: Classical simulations of non-abelian quantum Fourier transforms. Master, TU, München (2011)

Pawlik, M.: Circuits of Round-a-Face Quantum Channels / Schaltungen aus Round-a-Face Quantenkanälen. Bachelor, Ludwig-Maximilians-Universität, München (2024)

Walther, L.: Deterministic Preparation of Matrix Product States utilizing Measurements. Bachelor, Technische Universität, München (2022)

Hanisch, M.: Space-efficient Quantum Computation with Gaussian Systems / Raumeffiziente Quantenberechnung mit Gaußschen Systemen. Bachelor, Ludwig Maximilians Universität, München (2022)

Noachtar, D.: Chain-Mapping Techniques for Giant Atomic Systems. Bachelor, Technische Universität, München (2021)

Jandura, S.: Topological Order in Quantum N-mer Models. Bachelor, LMU, München (2019)

Wan, C.: The Sawtooth Lattice: Bands and Single-Qubit Dynamics. Bachelor, LMU, München (2018)

Kabel, V.: Exploring the Interplay between Entanglement and Nonlocality: A novel perspective on the Peres Conjecture. Bachelor, Ludwig Maximilians Universität, München (2017)

Phan Thanh, V.: Matrix Product States and Phases of One-Dimensional Quantum Systems. Bachelor, TU, München (2017)

Sieber, J.: Recovery Maps for Approximate Markov Chains - a Matrix Product State Perspective. Bachelor, TU, München (2017)

Höhlein, K.: Violation of macroscopic realism in quantum spin systems. Bachelor, Ludwig Maximilians Universität, München (2016)

Brandt, B.: Matrix Produkt Algorithmen zur Bestimmung von Grundzuständen eindimensionaler Spin-Systeme / Matrix product algorithms for finding ground states of 1D spin systems. Bachelor, Technische Universität, München (2013)

Müller-Hermes, A.: Tensor-Network-Methods for Simulating Infinite 1-dimensional Quantum-Many-Body Systems. Bachelor, Technische Universität, München (2010)