Cospectrality preserving graph modifications and eigenvector properties via walk equivalence of vertices

CV Morfonios, M Pyzh, M Röntgen… - Linear Algebra and its …, 2021 - Elsevier
Originating from spectral graph theory, cospectrality is a powerful generalization of
exchange symmetry and can be applied to all real-valued symmetric matrices. Two vertices …

Quantum state transfer in graphs with tails

PA Bernard, C Tamon, L Vinet, W **e - arxiv preprint arxiv:2211.14704, 2022 - arxiv.org
We consider quantum state transfer on finite graphs which are attached to infinite paths. The
finite graph represents an operational quantum system for performing useful quantum …

Spectral properties and breathing dynamics of a few-body trapped bosonic mixture

M Pyzh - 2022 - ediss.sub.uni-hamburg.de
Interacting few-body systems are the fundamental building blocks of many-body theories.
Few-body physics is exciting by itself and, importantly, it often benefits our understanding of …

Survival probability of the Grover walk on the ladder graph

E Segawa, S Koyama, N Konno… - Journal of Physics A …, 2023 - iopscience.iop.org
We provide a detailed analysis of the survival probability of the Grover walk on the ladder
graph with an absorbing sink. This model was discussed in Mareš et al (2020 Phys. Rev. A …

Quantum Transport via Continuous-Time Quantum Walk

W **e - 2023 - search.proquest.com
CLARKSON UNIVERSITY Quantum Transport via Continuous-Time Quantum Walk Page 1
CLARKSON UNIVERSITY Quantum Transport via Continuous-Time Quantum Walk A …

[PDF][PDF] Entanglement assisted transport of two walkers in noisy quantum networks

M Colautti, F Caruso - Proceedings, 2019 - pdfs.semanticscholar.org
Understanding the transport mechanisms and properties of complex networks is
fundamental for the comprehension of a vast class of phenomena, from state transfer on a …