序参量	玻色化形式
$Δ_{C D W} = (- 1^{n}) (ρ_{n, ↑} + ρ_{n, ↓})$	$\sin (\sqrt{2 π K_{c}} ϕ_{c}) \cos (\sqrt{2 π K_{s}} ϕ_{s})$
$Δ_{S D W} = ρ_{n, ↑} - ρ_{n, ↓}$	$\cos (\sqrt{2 π K_{c}} ϕ_{c}) \sin (\sqrt{2 π K_{s}} ϕ_{s})$
$Δ_{B O W} = (- 1^{n}) ({\hat{Q}}_{n, n + 1, ↑} + {\hat{Q}}_{n, n + 1, ↓})$	$\cos (\sqrt{2 π K_{c}} ϕ_{c}) \cos (\sqrt{2 π K_{s}} ϕ_{s})$
$Δ_{B S D W} = {\hat{Q}}_{n, n + 1, ↑} - {\hat{Q}}_{n, n + 1, ↓}$	$\sin (\sqrt{2 π K_{c}} ϕ_{c}) \sin (\sqrt{2 π K_{s}} ϕ_{s})$
$Δ_{S S} = R_{↑}^{†} (x) L_{↓}^{†} (x) - R_{↓}^{†} (x) L_{↑}^{†} (x)$	$\exp (i \sqrt{\frac{2 π}{K_{c}}} θ_{c}) \cos (\sqrt{2 π K_{s}} ϕ_{s})$
$Δ_{T S} = R_{↑}^{†} (x) L_{↓}^{†} (x) + R_{↓}^{†} (x) L_{↑}^{†} (x)$	$\exp (i \sqrt{\frac{2 π}{K_{c}}} θ_{c}) \sin (\sqrt{2 π K_{s}} ϕ_{s})$