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169 | 169 |
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170 | 170 | where the $(\Gamma_i, \hat{S}_i)$ pairs are |
171 | 171 |
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172 | | -1. $\kappa \cdot n(\omega_c, T), \hat{a}^\dagger$ |
173 | | -2. $\kappa \cdot (1 + n(\omega_c, T)), \hat{a}$ |
174 | | -3. $\gamma \cdot n(\omega_a, T), \hat{\sigma}^\dagger$ |
175 | | -4. $\gamma \cdot (1 + n(\omega_a, T)), \hat{\sigma}$ |
| 172 | +|$i$| $\Gamma_i$ | $\hat{S}_i$ | |
| 173 | +|---| :--------: | :---------: | |
| 174 | +|1|$\kappa \cdot n(\omega_c, T)$|$\hat{a}^\dagger$| |
| 175 | +|2|$\kappa \cdot [1 + n(\omega_c, T)]$|$\hat{a}$| |
| 176 | +|3|$\gamma \cdot n(\omega_a, T)$|$\hat{\sigma}^\dagger$| |
| 177 | +|4|$\gamma \cdot [1 + n(\omega_a, T)]$|$\hat{\sigma}$| |
176 | 178 |
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177 | 179 | with $n(\omega, T)$ being the Bose-Einstein distribution for the EM environment and $\mathcal{D}[\hat{\mathcal{O}}]\left(\cdot\right) = \hat{\mathcal{O}} \left(\cdot\right) \hat{\mathcal{O}}^\dagger - \frac{1}{2} \{ \hat{\mathcal{O}}^\dagger \hat{\mathcal{O}}, \cdot \}$ being the Lindblad dissipator. |
178 | 180 |
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@@ -245,7 +247,7 @@ axe_me = Axis( |
245 | 247 | ylims!(axe_me, 0, 1) |
246 | 248 | lines!(axe_me, tlist, e_me, label = "resonant") |
247 | 249 | lines!(axe_me, tlist, e_me_, label = "off resonant") |
248 | | -axislegend(axe_me; position = :rb, labelsize = 12) |
| 250 | +axislegend(axe_me; position = :rt, labelsize = 12) |
249 | 251 | display(fige_me); |
250 | 252 | ``` |
251 | 253 |
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