Brian Pepper
Published 2013-10-14, updated 2013-12-06Version 2
Here we consider the power of a line of quantum particles under a nearest-neighbor 2-local Hamiltonian. Currently, it has been shown that 8-state particles are sufficient for universal adiabatic computing. We improve this result to show that 7-state particles are sufficient.
Comments: This paper has been withdrawn by the author due to a critical error in the state transition rules
Advancing the case for $PT$ Symmetry -- the Hamiltonian is always $PT$ Symmetric
On the connection between the radial momentum operator and the Hamiltonian in n dimensions
Comment on 'Comment on "Hamiltonian for the zeros of the Riemann zeta function" '
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