pg_utils.pg_model.forcing.force_explicit

pg_utils.pg_model.forcing.force_explicit = {\overline{L_s}(s, \phi, t): s*(B_s^+(s, \phi, t)**2 + B_s^-(s, \phi, t)**2)/H(s) + B_s^+(s, \phi, t)*B_z^+(s, \phi, t) - B_s^-(s, \phi, t)*B_z^-(s, \phi, t) + (s*Derivative(\overline{M_{ss}}(s, \phi, t), s) + \overline{M_{ss}}(s, \phi, t))/s - \overline{M_{\phi\phi}}(s, \phi, t)/s + Derivative(\overline{M_{s\phi}}(s, \phi, t), \phi)/s, \overline{L_\phi}(s, \phi, t): s*(B_\phi^+(s, \phi, t)*B_s^+(s, \phi, t) + B_\phi^-(s, \phi, t)*B_s^-(s, \phi, t))/H(s) + B_\phi^+(s, \phi, t)*B_z^+(s, \phi, t) - B_\phi^-(s, \phi, t)*B_z^-(s, \phi, t) + (s*Derivative(\overline{M_{s\phi}}(s, \phi, t), s) + \overline{M_{s\phi}}(s, \phi, t))/s + \overline{M_{s\phi}}(s, \phi, t)/s + Derivative(\overline{M_{\phi\phi}}(s, \phi, t), \phi)/s, \widetilde{L_z}(s, \phi, t): s*(B_s^+(s, \phi, t)*B_z^+(s, \phi, t) - B_s^-(s, \phi, t)*B_z^-(s, \phi, t))/H(s) + B_z^+(s, \phi, t)**2 + B_z^-(s, \phi, t)**2 - 2*B_{z}^e(s, \phi, t)**2 + (s*Derivative(\widetilde{M_{sz}}(s, \phi, t), s) + \widetilde{M_{sz}}(s, \phi, t))/s + Derivative(\widetilde{M_{\phi z}}(s, \phi, t), \phi)/s, L_{\phi}^e(s, \phi, t): B_{\phi, z}^e(s, \phi, t)*B_{z}^e(s, \phi, t) + B_{s}^e(s, \phi, t)*Derivative(B_{\phi}^e(s, \phi, t), s) + B_{\phi}^e(s, \phi, t)*B_{s}^e(s, \phi, t)/s + B_{\phi}^e(s, \phi, t)*Derivative(B_{\phi}^e(s, \phi, t), \phi)/s}

Mapping: placeholder symbols -> explicit exprs for PG vars