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Capacitively Coupled Charge Qubits: Difference between revisions
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Capacitively Coupled Charge Qubits (view source)
Revision as of 01:49, 28 October 2014
, 28 October 2014→Rotations
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0 & 0 & 0 & -B
\end{matrix}\right)\cos{(\omega_{AC}t)}</math> || <math>\frac{1}{2}\left( \begin{matrix}
0 &
0 &
\end{matrix}\right)\cos{(\omega_{AC}t)}</math>
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\end{matrix}\right)\cos{(\omega_{AC}t)}</math> || <math>\frac{1}{2}\left( \begin{matrix}
-B\frac{\Delta_1+\Delta_2}{\lambda_1} & 0 & 0 & -B\frac{g}{\lambda_1} \\
0 & -B\frac{\Delta_1-\Delta_2}{\lambda_2} & -B\frac{g}{\lambda_2}\times\text{Sign}(\Delta_1-\Delta_2) & 0 \\
0& -B\frac{g}{\lambda_2}\times\text{Sign}(\Delta_1-\Delta_2) & B\frac{\Delta_1-\Delta_2}{\lambda_2} & 0\\
-B\frac{g}{\lambda_1}& 0 & 0 &B\frac{\Delta_1+\Delta_2}{\lambda_1}
\end{matrix}\right)\cos{(\omega_{AC}t)}</math>
0 & 0 & B & 0
\end{matrix}\right)\cos{(\omega_{AC}t)}</math> || <math>\frac{1}{2}\left( \begin{matrix}
-B\frac{\Delta_1+\Delta_2}{\lambda_1} & 0 & 0 & -B\frac{g}{\lambda_1} \\
0 & B\frac{\Delta_1-\Delta_2}{\lambda_2} & B\frac{g}{\lambda_2}\times\text{Sign}(\Delta_1-\Delta_2) & 0 \\
0 & B\frac{g}{\lambda_2}\times\text{Sign}(\Delta_1-\Delta_2) & -B\frac{\Delta_1-\Delta_2}{\lambda_2} & 0 \\
-B\frac{g}{\lambda_1}& 0 & 0 &B\frac{\Delta_1+\Delta_2}{\lambda_1}
\end{matrix}\right)\cos{(\omega_{AC}t)}</math>
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