Table 2 Comparative analysis of decision... | Emerald Publishing

Table 2

Comparative analysis of decision variables under the three measures

Wi) without subsidies	With subsidies	With rewards and punishments	Comparisions
$f_{w b} = \frac{- 1 + δ + 2 ω - c_{r}}{2}$	$f_{y b} = \frac{- 1 + δ + 2 ω - c_{r} - s}{2}$	$f_{j c} = \frac{- 1 + δ + 2 ω - c_{r} - g φ^{'}}{2}$	$f_{w b} > f_{y b}$ $f_{w b} > f_{j c}$
$p_{w b} = \frac{- 3 + 3 δ + 4 p_{1} - c r}{4}$	$p_{y b} = \frac{- 3 + 3 δ + 4 p_{1} - c r - 3 s}{4}$	$p_{j c} = \frac{- 3 + 3 δ + 4 p_{1} - c r - g φ^{'}}{4}$	$p_{j c} > p_{w b} > p_{y b}$
$p_{t w b} = \frac{2 k - (\begin{array}{l} - 2 p_{2} - 2 c_{1} - 1 + \\ δ + 2 ω - c r \end{array}) l}{4 l}$	$p_{t y b} = \frac{2 k - (\begin{array}{l} - 2 p_{2} - 2 c_{1} - 1 + \\ δ + 2 ω - c r - s \end{array}) l}{4 l}$	$p_{t j c} = \frac{2 k - (\begin{array}{l} - 2 p_{2} - 2 c_{1} - 1 + δ \\ + 2 ω - g φ^{'} - c r \end{array}) l}{4 l}$	$p_{t y b} > p_{t w b} > p_{t j c} > p_{t w b}$

Source(s): Table created by authors