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Analogues of the Markov and Bernstein inequalities on convex bodies in Banach spaces

机译:Banach空间中凸体的Markov和Bernstein不等式的类比

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摘要

We obtain analogues of the A. A. Markov and Bernstein inequalities for algebraic polynomials on convex bounded closed bodies in Banach spaces. For centrally symmetric bodies we establish an exact estimate in Markov's inequality, an estimate in Bernstein's inequality that is asymptotically exact for polynomials on the ball, and estimates for the norms of higher derivatives.
机译:我们获得了Banach空间中凸有界封闭体上代数多项式的A. Markov和Bernstein不等式的类似物。对于中心对称体,我们建立了马尔可夫不等式的精确估计,伯恩斯坦不等式的估计对球上的多项式渐近精确,并且对高导数范数进行了估计。

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