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See http://www.mitre.org/technology/nanotech/review_article. html, especially Fig. 18
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See http://www.mitre.org/technology/nanotech/review_article. html, especially Fig. 18.
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85037211604
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The Applet is available at http://cm-th.physics.ox.ac.uk/SimonB/circuit/simulator.html
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The Applet is available at http://cm-th.physics.ox.ac.uk/SimonB/circuit/simulator.html
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17
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0032490948
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Heath, J.R.1
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19
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85037197640
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order to accept (Formula presented) we have to reduce the density of data along the “pipeline” by a half, i.e., the sets of bits are separated by six cells
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In order to accept (Formula presented) we have to reduce the density of data along the “pipeline” by a half, i.e., the sets of bits are separated by six cells.
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23
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85037213670
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the simplest example, extending the sequence (Formula presented) of Fig. 33(a) to (Formula presented) (Formula presented) (Formula presented) (Formula presented) can prevent defects from delocalizing along the pipeline. There is no effect on proper states (or superpositions of such states)—they do not “see” the additional updates
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In the simplest example, extending the sequence (Formula presented) of Fig. 33(a) to (Formula presented) (Formula presented) (Formula presented) (Formula presented) can prevent defects from delocalizing along the pipeline. There is no effect on proper states (or superpositions of such states)—they do not “see” the additional updates.
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24
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85037183458
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A certain modification
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A certain modification 18 to the scheme allows the implementation of any number of one-bit gates using only the (Formula presented) and (Formula presented) cell types.
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25
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85037209618
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It seems that the ability of the cellular network to perform gate operations in parallel more than compensates for an ion trap’s ability to operate on nonadjacent qubits. This is easily shown for the transformation (Formula presented) which is key to the Grover iteration
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It seems that the ability of the cellular network to perform gate operations in parallel more than compensates for an ion trap’s ability to operate on nonadjacent qubits. This is easily shown for the transformation (Formula presented) which is key to the Grover iteration 18.
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