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| LaTeX Math Block |
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| anchor | eta_pump |
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| alignment | left |
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W(q,p) = \eta(q) \cdot q \cdot (p_{\rm out}-p_{\rm in}) |
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| LaTeX Math Block |
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q = q(p_{\rm out} - p_{\rm in}) |
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Fig. 1. Pump Characteristic Curve as function of delta pressure | LaTeX Math Inline |
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| body | --uriencoded--p = p_%7B\rm out%7D-p_%7B\rm in%7D |
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A popular pump proxy model is given by quadratic equation:
| LaTeX Math Block |
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| anchor | q_pump |
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| alignment | left |
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q(p_{\rm out}, p_{\rm in}) = \frac{q_{\rm max}}{2 \cdot k_f} \cdot \left[ -1 + k_f + \sqrt{ (1 + k_f)^2 - 4 \cdot k_f \cdot (p_{\rm out}- p_{\rm in})/p_{\rm max}) \ } \right] |
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