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A construction of pairs of graphs with applications to homomorphism counting
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Classroom Contents
Workshop on Algebraic Graph Theory and Quantum Information
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- 1 Hermitian adjacency matrices of digraphs and root lattices over the Gaussian integers
- 2 Eigenvalue gaps and continuous walks
- 3 Quantum walks, scattering theory, and universal quantum computation
- 4 A construction of pairs of graphs with applications to homomorphism counting
- 5 Simplifying dynamic quantum walks for quantum gates
- 6 Optimal distortion embeddings of distance-regular graphs in Euclidean spaces
- 7 Fractional revival and generalizations
- 8 Topological graph states
- 9 Unit gain graphs with two distinct eigenvalues and systems of lines in complex space
- 10 Quantum Walks on Graphs and Group State Transfer
- 11 Path potentials preventing pretty good state transfer
- 12 Oriented Cayley Graphs
- 13 Spatial search on Johnson graphs by continuous-time quantum walk
- 14 Q-polynomial graphs and the positive part U+q of Uq(slˆ2)
- 15 Transferring states in discrete quantum walks
- 16 Entanglement of free Fermions on graphs
