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A NEW FORMULATION OF BERNSTEIN-BEZIER BASED SMOOTHNESS CONDITIONS FOR pp FUNCTIONS
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作者 Hong, Dong(Center for Approximation Theory, Texas A &M University, U.S. A) 《Analysis in Theory and Applications》 1995年第2期67-75,共9页
In this note, we establish a new formulation of smoothness conditions for piecewise polynomial (: =pp) functions in terms of the B-net representation in the general n-dimensional setting. It plays an important role fo... In this note, we establish a new formulation of smoothness conditions for piecewise polynomial (: =pp) functions in terms of the B-net representation in the general n-dimensional setting. It plays an important role for 2-dimensional setting in the constructive proof of the fact that the spaces of polynomial splines with smoothness rand total degree k≥3r+2 over arbitrary triangulations achieve the optimal approximation order with the approximation constant depending only on k and the smallest angle of the partition in [5]. 展开更多
关键词 A NEW formulation OF BERNSTEIN-BEZIER BASED SMOOTHNESS conditionS FOR pp FUNCTIONS
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