  We propose effective scheme of deep learning method for high-order nonlinear
soliton equation and compare the activation function for high-order soliton
equation. The neural network approximates the solution of the equation under
the conditions of differential operator, initial condition and boundary
condition. We apply this method to high-order nonlinear soliton equation, and
verify its efficiency by solving the fourth-order Boussinesq equation and the
fifth-order Korteweg de Vries equation. The results show that deep learning
method can solve the high-order nonlinear soliton equation and reveal the
interaction between solitons.
