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JOURNALS // Preprints of the Keldysh Institute of Applied Mathematics // Archive

Keldysh Institute preprints, 2003 023, 27 pp. (Mi ipmp896)

Minimization of interpolation error estimates for vector functions

N. B. Petrovskaya


Abstract: For interpolation error estimates, the adaptation problem for a vector function is different from that for a scalar solution. Since solution components have different error estimates, the problem appears how to generate a grid, which is optimal for each scalar solution function. In our work, we address the issue of the efficient adaptation strategy in case that the grid is adapted to a vector solution.



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