The potential impact of quantum computing has stimulated a worldwide effort to develop the necessary experimental and theoretical resources. In
the race for the quantum computer, several candidate systems have emerged, but the ultimate system is still unclear. We study theoretically how to realize atomic Fock states both for fermionic and bosonic atoms, mainly in
one-dimensional optical traps. We demonstrate a new approach of quantum
computing based on ultracold fermionic atomic Fock states in optical traps.
With the Pauli exclusion principle, producing fermionic atomic Fock
states in optical traps is straightforward. We find that laser culling of fermionic
atoms in optical traps can produce a scalable number of ultra-high fidelity
qubits. We show how each qubit can be independently prepared, and how
to perform the required entanglement operations and detect the qubit states with spatially resolved, single-atom detection with adiabatic trap-splitting and
fluorescence imaging. On the other hand, bosonic atoms have a strong tendency to stay together. One must rely on strong repulsive interactions to produce bosonic
atomic Fock states. To simulate the physical conditions of producing Fock
states with ultracold bosonic atoms, we study a many-boson system with arbitrary interaction strength using the Bethe ansatz method. This approach
provides a general framework, enabling the study of Fock state production
over a wide range of realistic experimental parameters. / text
| Identifer | oai:union.ndltd.org:UTEXAS/oai:repositories.lib.utexas.edu:2152/6598 |
| Date | 22 October 2009 |
| Creators | Wan, Shoupu |
| Source Sets | University of Texas |
| Language | English |
| Detected Language | English |
| Format | electronic |
| Rights | Copyright is held by the author. Presentation of this material on the Libraries' web site by University Libraries, The University of Texas at Austin was made possible under a limited license grant from the author who has retained all copyrights in the works. |
Page generated in 0.0015 seconds