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The partial differential equation u_(xxx)-1/8u_x^3+u_x(Ae^u+Be^(-u))=0.
The system of partial differential equations u_t+u_x = v^2-u^2 (1) v_t-v_x = u^2-v^2. (2)
Partial differential equation boundary conditions which give the value of the function on a surface, e.g., T=f(r,t).
The system of partial differential equations u_t = (u^2-u_x+2v)_x (1) v_y = (2uv+v_x)_x. (2)
The system of partial differential equations u_t = u_(xx)+u(u-a)(1-u)+w (1) w_t = epsilonu. (2)
The system of partial differential equations f_x = 2fgc(x-t) (1) g_t = 2fgc(x-t). (2)
The partial differential equation u_t+2uu_x-nuu_(xx)+muu_(xxx)=0.
The partial differential equation 2u_(tx)+u_xu_(xx)-u_(yy)=0.
The partial differential equation (Cole and Cook 1986, p. 34; Zwillinger 1997, p. 134).
The system of partial differential equations U_t = [V,W] (1) V_t = [W,U] (2) W_t = [U,V], (3) where [A,B] denotes the commutator.
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