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Geometric discretizations that preserve certain Hamiltonian structures at the discrete level has been proven to enhance the accuracy of numerical schemes. In particular, numerous symplectic and multi-...
Abstract: Inspired by the recent T2K indication of a relatively large theta(13) angle in the neutrino mixing matrix we propose here a definite geometric relation between the three usually thought "ind...
Permutation-symmetric quantum states appear in a variety of physical situations, and they have been proposed for quantum information tasks. This article builds upon the results of [New J. Phys. 12, 0...
We propose a way to implement geometric quantum computation based on a Hamiltonian which has a doubly degenerate ground state. Thus the system, which is steered adiabatically, remains in the instant...

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