Abstract
A wavelet interpolation method is structured in this paper for solving the two-dimensional cardiac ventricle tissue. This method has more merits than other more commonly used method, such as its high solution precision, its insensitivity to the time length of stride, slow velocity of propagation errors, and it is suitable for the disorderly non-rule scattered pitch point department, it does not need the grid to cut in half, it can change the solution's position and density in the different time intercalated bed, thus it has a bigger flexibility and serviceable and so on. In the simulation experiment, we have carried on the solution in view of the two-dimensional (FitzHugh-Nagumo), at the same time we have produced the comparison of using the wavelet interpolation method and the compact finite difference method to solve the same partial differential equation, which show us the wavelet interpolation method has higher precision.
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