In this paper,we study the solution to the endolymph equation using the fractional derivative of arbitrary orderλ(0<λ<1).The exact analytic solution is given by using Laplace transform in terms of Mittag-Leffler functions.We then evaluate the approximate numerical solution using MATLAB.
How to solve the partial differential equation has been attached importance to by all kinds of fields.The exact solution to a class of partial differential equation with variable-coefficient is obtained in reproducing kernel space.For getting the approximate solution,give an iterative method,convergence of the iterative method is proved.The numerical example shows that our method is effective and good practicability.
