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q^{\uparrow}_j (t)
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q^+(t)=q^+(t_0)\exp{\left(-\frac{t-t_0}{\tau}\right)}+\frac{1}{\tau}\int_{t_0}^t\exp{\left(-\frac{t-s}{\tau}\right)}fq^-(s)ds-\int_{t_0}^{t}\exp{\left(-\frac{t-s}{\tau}\right)}J\frac{dp}{ds}ds=\tau_j^{-1} \exp(-t/\tau_j) \cdot \int_0^t \exp(s/\tau_j) \left[ \sum_i f_{ij} q^{\uparrow}_j(s) - \beta_j \frac{dp_j}{ds} \right] ds |
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q^{\uparrow}_j (t) <br>\\<br>q^+(t)=q^+(t_0)\exp{\left(-\frac{t-t_0}{\tau}\right)}+\frac{1}{\tau}\int_{t_0}^t\exp{\left(-\frac{t-s}{\tau}\right)}fq^-(s)ds-\int_{t_0}^{t}\exp{\left(-\frac{t-s}{\tau}\right)}J\frac{dp}{ds}ds |
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