ces termes, par leur développement, produisent la quantité
L’expression de ∂ Q ∂ v d u h 2 u 2 d v {\displaystyle {\frac {\partial {\rm {Q}}}{\partial v}}{\frac {du}{h^{2}u^{2}dv}}} renferme encore la variation
et il en résulte la quantité
La fonction
contient d’abord le terme
![{\displaystyle {\frac {3m^{2}}{4a_{\text{ı}}}}\left\{{\begin{aligned}&2(1-m){\rm {A}}_{2}^{(0)}\left(1-{\frac {5}{2}}e'^{2}\right)\\+&\left[{\begin{aligned}&(2-2m-c){\rm {A}}_{1}^{(1)}+(2-2m+c){\rm {A}}_{2}^{(2)}-8(1-m){\rm {A}}_{2}^{(0)}\\&\quad +{\frac {7}{2}}(2-3m-c){\rm {A}}_{1}^{(7)}e'^{2}-{\frac {1}{2}}(2-m-c){\rm {A}}_{1}^{(6)}e'^{2}\end{aligned}}\right]\\&\qquad \qquad \qquad \qquad \times e\left(1-{\frac {5}{2}}e'^{2}\right)\cos(cv-\varpi )\\+&\left[6(1-m){\rm {A}}_{2}^{(0)}+(2-m){\rm {A}}_{2}^{(3)}+(2-3m){\rm {A}}_{2}^{(4)}\right]\\&\qquad \qquad \qquad \qquad \times e'\cos(c'mv-\varpi ')\\+&\left[(2-3m-c){\rm {A}}_{1}^{(7)}-{\frac {1}{2}}(2-2m-c){\rm {A}}_{1}^{(1)}\right]\\&\qquad \qquad \qquad \qquad \times ee'\cos(cv+c'mv-\varpi -\varpi ')\\+&\left[(2-m-c){\rm {A}}_{1}^{(6)}+{\frac {7}{2}}(2-2m-c){\rm {A}}_{1}^{(1)}\right]\\&\qquad \qquad \qquad \qquad \times ee'\cos(cv-c'mv-\varpi +\varpi ')\\+&(c-m){\rm {A}}_{1}^{(9)}ee'\cos(2v-2mv-cv+c'mv+\varpi -\varpi ')\\+&(c+m){\rm {A}}_{1}^{(8)}ee'\cos(2v-2mv-cv-c'mv+\varpi +\varpi ')\\+&\left[{\begin{aligned}&{\frac {4g+4+m-2c}{4}}{\rm {A}}_{1}^{(1)}-2(1-2m){\rm {A}}_{1}^{(13)}\\&\quad +(2-2m-2g+c){\rm {A}}_{1}^{(16)}\end{aligned}}\right]\\&\qquad \qquad \qquad \qquad \times e\gamma ^{2}\cos(2gv-cv-2\theta +\varpi )\\+&{\rm {A}}_{0}^{(15)}\cos(2v-2mv-2gv+cv+2\theta -\varpi )\\+&\left[(1-m){\rm {A}}_{1}^{(17)}-{\frac {1}{2}}{\rm {A}}_{0}^{(18)}e'^{2}+3(1-m)\lambda _{2}\right]{\frac {a}{a'}}\cos(v-mv)\\+&\left[(1-2m){\rm {A}}_{1}^{(19)}-{\frac {1}{2}}(1-m){\rm {A}}_{1}^{(17)}\right]\\&\qquad \qquad \qquad \qquad \times {\frac {a}{a'}}e'\cos(v-mv+c'mv-\varpi ')\\+&\left[{\rm {A}}_{0}^{(18)}+{\frac {7}{2}}(1-m){\rm {A}}_{1}^{(17)}\right]{\frac {a}{a'}}e'\cos(v-mv-c'mv+\varpi ')\end{aligned}}\right\}}](https://wikimedia.org/api/rest_v1/media/math/render/svg/b4d36d1c4c3f11936144eecd54ad3c391b44ce90)
renferme encore la variation![{\displaystyle -{\frac {m^{2}a}{8a_{\text{ı}}}}\left[3\sin(v-mv)+15\sin(3v-3mv)\right]{\frac {a}{a'}}{\frac {d\delta u}{dv}},}](https://wikimedia.org/api/rest_v1/media/math/render/svg/4d3472500fa96e9b3f3d27e44678134def582b70)
