φ = ψ = nt, suppose,
(28)
Ω1ξ + Ω2η = Ωω,
(29)
| dφ | = ζ − | a2 + c2 | ω | ζ, | |
| dt | a2 − c2 | Ω |
(30)
| dψ | = − | 2a2 | Ω | ζ, | |
| dt | a2 + c2 | ω |
(31)
| 1 − | a2 + c2 | ω | = − | 2a2 | Ω | , | ||
| a2 − c2 | Ω | a2 + c2 | ω |
(32)
φ = ψ = nt, suppose,
(28)
Ω1ξ + Ω2η = Ωω,
(29)
| dφ | = ζ − | a2 + c2 | ω | ζ, | |
| dt | a2 − c2 | Ω |
(30)
| dψ | = − | 2a2 | Ω | ζ, | |
| dt | a2 + c2 | ω |
(31)
| 1 − | a2 + c2 | ω | = − | 2a2 | Ω | , | ||
| a2 − c2 | Ω | a2 + c2 | ω |
(32)