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{\rm d}x(t) = \mu x(t) {\rm d}t   \sigma x(t) {\rm d}W_t
{\rm d}r(t) = a(b-r(t)){\rm d}t   \sigma {\rm d}W_t
{\rm d}x(t) = a(x, t){\rm d}t   b(x, t){\rm d}W_t
G=\frac{(F_{1}-F)^{2}}{6\pi K a^{3}}.png&_zk_sc_t=ea0a5e8babb2a0ecf5ff2ccac04874aa873f7fe33d22ab4384b280b77aa2df7d599c7437a007e5730f090b40c6b43c7902987413aa3572574dc891d59d265e24dc418e46e7fa594d19359abe4f3f81247929ea0834516e9cbc413d6feba61dc7acf51d00b7a0ab8a2a950307c69520afae9d861f7e37479abd0b81509c09f6bb9eb369cd97548d4e41e84440ca5218b3a8230c6b6547d4627b59bcaeb1027f46993b97aad7381226aa7a9217d577cc330d51955f59131ed1e8a795f65a70343577f4e29e0f7a761724f703e32fa42b0fc2a6492be75fb9c54ec264506ef63807
\frac{2.0 1.9}{(1.8-1.7)\times(1.6-1.5)\times(1.4-1.3)\times(1.2-1.1)}=39000