摘要
For a class of two-point boundary value problems, by virtue of onedimensional projection interpolation, it is proved that the nodal recovery derivative obtained by Yuan's element energy projection (EEP) method has the accuracy O(h^min{2k,k+4}) The theoretical analysis coincides the reported numerical results.
For a class of two-point boundary value problems, by virtue of onedimensional projection interpolation, it is proved that the nodal recovery derivative obtained by Yuan's element energy projection (EEP) method has the accuracy O(h^min{2k,k+4}) The theoretical analysis coincides the reported numerical results.
基金
Project supported by the National Natural Science Foundation of China (Nos. 10571046, 10371038)