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Return noise in stochastic solvers #355
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Below is a simple workaround for anyone interested.
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When solving Stochastic Schrödinger or Master equations, it is often interesting to know the time-dependent noise that was generated by the solver. For instance when simulating homodyne or heterodyne detection, the measurement signal for the$n$ -th stochastic jump operator $C_n$ reads
$$\mathrm{d}Y_n = \sqrt{\eta}\langle C_n + C_n^\dagger\rangle \mathrm{d}t + \xi_n(t)$$ $\langle C_n + C_n^\dagger\rangle$ from the $\xi_n(t)$ . Is this possible to implement this feature?
(Using the same notations as the documentation.)
While it is possible to get
stochastic.master
andstochastic.schrodinger
solvers, I was not able to returnThe text was updated successfully, but these errors were encountered: