93 citations · 870 across the 38 of their papers we have counts for
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Implementing Quantum Gates Using Length-3 Dynamic Quantum Walks
Ibukunoluwa A. Adisa, Thomas G. Wong
It is well-known that any quantum gate can be decomposed into the universal gate set {T, H, CNOT}, and recent results have shown that each of these gates can be implemented using a…
Search by Lackadaisical Quantum Walk with Symmetry Breaking
Jacob Rapoza, Thomas G. Wong
The lackadaisical quantum walk is a lazy version of a discrete-time, coined quantum walk, where each vertex has a weighted self-loop that permits the walker to stay put. They have…
Equivalent Laplacian and Adjacency Quantum Walks on Irregular Graphs
Thomas G. Wong, Joshua Lockhart
The continuous-time quantum walk is a particle evolving by Schrödinger's equation in discrete space. Encoding the space as a graph of vertices and edges, the Hamiltonian is proport…
Simplifying Continuous-Time Quantum Walks on Dynamic Graphs
Rebekah Herrman, Thomas G. Wong
A continuous-time quantum walk on a dynamic graph evolves by Schrödinger's equation with a sequence of Hamiltonians encoding the edges of the graph. This process is universal for q…