Đề tài Cauchy transforms of point masses: The logarithmic derivative of polynomials
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Obviously, (1.2) implies the same estimate for M(Z(QN, P)). It was suggestedin [2] that in this case the (1+logN) term could be omitted at the costof multiplying by a constant. The above suggestion means that in the passagefrom the sum of moduli to the modulus of the sum in (1.1) essential cancellationshould take place. As a contribution towards this end the authors showedthat any straight line L intersects Z(QN, P) in a set FP of linear measure lessthan 2eP−1N. Further information about the complement of FP under certainconditions on {zk} is obtained in [1]. Clearly we may assume that N...
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Đề tài " Cauchy transforms of point masses: The logarithmic derivative of polynomials "
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Đề tài " Cauchy transforms of point masses: The logarithmic derivative of polynomials "
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