Abstract: A set of small-stencil new Padé schemes with the same denominator are presented to solve high-order nonlinear evolution equations.Using this scheme,the fourth-order precision can not only be kept,but also the final three-diagonal discrete systems are solved by simple Doolittle methods,or ODE systems by Runge-Kutta technique.Numerical samples show that the schemes are very satisfactory.And the advantage of the schemes is very clear compared to other finite difference schemes.