Quantum walks, Ihara zeta functions and cospectrality in regular graphs
DOI10.1007/s11128-010-0205-yzbMath1216.81043OpenAlexW2013603299WikidataQ60431040 ScholiaQ60431040MaRDI QIDQ544839
Tatjana M. Aleksić, Peng Ren, Richard C. Wilson, Edwin R. Hancock, David Emms
Publication date: 16 June 2011
Published in: Quantum Information Processing (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11128-010-0205-y
Sums of independent random variables; random walks (60G50) Association schemes, strongly regular graphs (05E30) Functional analytic techniques in dynamical systems; zeta functions, (Ruelle-Frobenius) transfer operators, etc. (37C30) Quantum information, communication, networks (quantum-theoretic aspects) (81P45)
Related Items (26)
Cites Work
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- Zeta functions of finite graphs and coverings. III
- The coefficients of the Ihara zeta function
- One-dimensional discrete-time quantum walks on random environments
- Zeta functions of finite graphs and coverings. II
- Zeta functions of finite graphs and coverings
- Coined quantum walks lift the cospectrality of graphs and trees
- A matrix representation of graphs and its spectrum as a graph invariant
- On discrete subgroups of the two by two projective linear group over \(p\)-adic fields
- An example of the difference between quantum and classical random walks
- A Stochastic Demand Model for Optimal Pricing of Non-Life Insurance Policies
- THE IHARA-SELBERG ZETA FUNCTION OF A TREE LATTICE
- QUANTUM WALKS AND THEIR ALGORITHMIC APPLICATIONS
- One-dimensional quantum walks
- Quantum walks on graphs
- A classical approach to the graph isomorphism problem using quantum walks
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