コンプトン・ジェネレーター
F θ t o t {\displaystyle F_{\theta tot}}
F θ t o t = ∫ 0 2 π F θ d θ = − 2 Δ m ∫ 0 2 π R ω φ ̇ cos 2  θ cos  ( λ + φ ) d θ = − 2 Δ m R ω φ ̇ cos  ( λ + φ ) [ 1 2 θ + 1 4 sin  2 θ ] 0 2 π = − 2 π Δ m R ω φ ̇ cos  ( λ + φ ) {\displaystyle {\begin{aligned}F_{\theta tot}&=\int _{0}^{2\pi }F_{\theta }d\theta \\&=-2\Delta m\int _{0}^{2\pi }R\omega {\dot {\phi }}\cos ^{2}\theta \cos(\lambda +\phi )d\theta \\&=-2\Delta mR\omega {\dot {\phi }}\cos(\lambda +\phi )\left[{\frac {1}{2}}\theta +{\frac {1}{4}}\sin 2\theta \right]_{0}^{2\pi }\\&=-2\pi \Delta mR\omega {\dot {\phi }}\cos(\lambda +\phi )\end{aligned}}}