Cellular Algebras and Graph Invariants Based on Quantum Walks

Mathematics – Combinatorics

Scientific paper

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14 pages

Scientific paper

We consider two graph invariants inspired by quantum walks- one in continuous
time and one in discrete time. We will associate a matrix algebra called a
cellular algebra with every graph. We show that, if the cellular algebras of
two graphs have a similar structure, then they are not distinguished by either
of the proposed invariants.

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