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RWA-Model


$\displaystyle H_{\rm total}$ $\displaystyle \equiv$ $\displaystyle H_S+H_{SB}+H_B$  
  $\displaystyle =$ $\displaystyle \Omega a^{\dagger}a +
\sum_Q\gamma_Q(a_Q a^{\dagger} +a_Q^{\dagger}a ) + \sum_Q \omega_Q a_Q^{\dagger} a_Q.$ (35)

Here, $ V\equiv H_{SB}=\sum_{i=1,2}S_i \otimes B_i$ with $ S_1=a^{\dagger}$, $ S_2=a$, an $ B_1= \sum_Q\gamma_Q a_Q$, $ B_2= \sum_Q\gamma_Q a_Q^{\dagger})$. The indices $ k$ and $ l$ now do play a role.



Tobias Brandes 2004-02-18