
Sharp bounds for \(|a_{p+2}-\mu a^2_{p+1}|\) and \(|a_{p+3}|\) and \(|a_{p+3}|\) are derived for certain \(p\)-valent analytic functions. These are applied to obtain Fekete-Szegő like inequalities for several classes of functions defined by convolution.
starlike functions, convex functions, analytic functions, Coefficient problems for univalent and multivalent functions of one complex variable, Fekete-Szegő inequalities, \(p\)-valent functions, convolution, subordination
starlike functions, convex functions, analytic functions, Coefficient problems for univalent and multivalent functions of one complex variable, Fekete-Szegő inequalities, \(p\)-valent functions, convolution, subordination
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