Formule

D = d_{\text{andata}} \cdot (1 + \mathbb{1}_{AR})

V_1 = \frac{D \cdot c}{100} \cdot p

V_2 = P_{ped} + P_{vig} + P_{trag}

V_3 = P_{park} + n \cdot c_{notte}

V_{4,pn} = \sum_j \frac{D \cdot P_j}{L_{km,j}}

V_{4,cons} = \sum \frac{D \cdot P}{L}

V_{4,man} = \frac{D\,(C_{magg} + (r-1)\,C_{min})}{r \cdot X}

V_5 = D \cdot \rho

V_6 = \gamma \cdot \frac{\Delta V}{T \cdot K} \cdot D, \quad \Delta V = V_{oggi} - V_{fine}

Q_{eta} = (1-\gamma) \cdot \frac{\Delta V}{T} \cdot \frac{D}{K}

F_{annuo} = \sum_i \frac{costo_i}{anni_i}

Q_F = F_{annuo} \cdot \frac{D}{K}

Q_F = \frac{F_{annuo}}{G_{uso}} \cdot g

E_{pn} = D \cdot P_j \left(\frac{1}{L_{eff,j}} - \frac{1}{L_{km,j}}\right), \quad L_{eff,j} = \min(L_{km,j}, T_j K)

E_{man} = \frac{D\,(C_{magg} + (r-1) C_{min})}{r} \left(\frac{1}{L_{eff}} - \frac{1}{X}\right), \quad L_{eff} = \min\left(X, \frac{Y}{12} K\right)

V_7 = Q_{eta} + Q_F + E_{pn} + E_{man}

A = V_1 + V_2 + V_3

B = A + V_4 + V_5 + V_6

C = B + V_7

\frac{M}{N}

B_{\gamma=0} = B - V_6, \quad B_{\gamma=1} = B - V_6 + \frac{\Delta V}{T} \cdot \frac{D}{K}

P_{ped} = \mathrm{arr}_r\Big(\sum_g km_g\,\big[(t^{P}_g(1-m_g)+t^{M}_g m_g)(1+a_g)+q\big](1+IVA)\Big)

q_i = \sum_s c_s \frac{w_i \, \mathbb{1}[i \in P_s]}{\sum_{j \in P_s} w_j}

q_i^{\ast} = \lfloor q_i \rfloor + \mathbb{1}[i \in R]

b_i = a_i - q_i

t = \min(|b_{deb}|, b_{cred})