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A New Third S.N.Bernstein Interpolation Polynomial
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作者 何甲兴 李笑牛 《Chinese Quarterly Journal of Mathematics》 CSCD 1998年第4期10-16, ,共7页
In this paper,a new third type S.N.Bernstein interpolation polynomial H n(f;x,r) with zeros of the Chebyshev ploynomial of the second kind is constructed. H n(f;x,r) converge uniformly on [-1,1] for any continuous fun... In this paper,a new third type S.N.Bernstein interpolation polynomial H n(f;x,r) with zeros of the Chebyshev ploynomial of the second kind is constructed. H n(f;x,r) converge uniformly on [-1,1] for any continuous function f(x) . The convergence order is the best order if \{f(x)∈C j[-1,1],\}0jr, where r is an odd natural number. 展开更多
关键词 uniform approximation the best convergence order lagrange interpolation polynomial
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