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r_{p l, s} = \frac{q_{s s, n e t}}{q_{s} s, ϕ_{p l} = 0}

(212)

= \frac{r_{u}^{3} + r_{c} [1 / 2 + X_{p} + r_{w}^{2} (2 X_{p}^{2} - 1 / 2)] + r_{w} / 2 (X_{p}^{2} + X_{p} - 1 / 2)}{r_{u}^{3} + 3 / 2 r_{u} (1 + r_{w}^{2}) + 3 / 4 r_{w}}

(213)

@@ Line 10: / Line 10: @@
 *[[Help/LaTeX Symbols | LaTeX Symbols]]
+{{Equation|<math> r_{pl,s} = \frac{q_{ss,net}}{q_ss,\phi_{pl}=0} </math>|212}}
 {{Equation|<math>
-q_{ss,w} = <\int_{z_a}^{H(t)} \overline{u}(z,t) \overline{c}(z,t) dz >
+\qquad = \frac {r_u^3 + r_c[1/2 + X_p + r_w^2 (2X_p^2 - 1/2)] + r_w/2(X_p^2 + X_p -1/2)}
-</math>|211}}
+{r_u^3 + 3/2r_u(1+r_w^2)+3/4r_w}
+</math>|213}}
 ==Fortran Compiler==