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MARKOV-TYPE INEQUALITIES FOR CONSTRAINED POLYNOMIALS WITH COMPLEX COEFFICIENTS

机译:约束系数多项式的马尔可夫型不等式

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Let P_(n,k) denote the set of all polynomials of degree at most n with real coefficients and with at most k (0 ≤ k ≤ n) zeros in the open unit disk. Let P_(n,k)~c denote the set of all polynomials of degree at most n with complex coefficients and with at most k (0 ≤ k ≤ n) zeros in the open unit disk. Let P_n (r) denote the set of all polynomials of degree at most n with real coefficients and with no zeros in the union of open disks with diameters [-1, -1 + 2r] and [1 - 2r, 1], respectively (0 < r ≤ 1). Let P_n~c(r) denote the set of all polynomials of degree at most n with complex coefficients and with no zeros in the union of open disks with diameters [-1, -1 +2r] and [1 - 2r, 1], respectively (0 < r ≤ 1).
机译:令P_(n,k)表示在开放单位圆盘中具有最多n个实数系数和最多k个(0≤k≤n)零的度数的所有多项式的集合。令P_(n,k)〜c表示开放单元盘中最多n个具有复数系数且最多k(0≤k≤n)个零的所有多项式的集合。令P_n(r)分别表示直径为[-1,-1 + 2r]和[1-2r,1]的开放圆盘的并集中最多为n个实数系数且不包含零的所有多项式的集合。 (0

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