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ON COEFFICIENT BOUNDS OF A CERTAIN CLASS p-VALENT λ-SPIRAL FUNCTIONS OF ORDER α

摘要


Let S^λ(A,B,p,α)(|λ|<π/2, -1≦A<B≦1 and o≦α<p), denote the class of functions (The equation is abbreviated) analytic in U={z:|z|<1}, which satisfy for z=re^(iθ)∈U e^(iλ) secλ zf'(z)/f(z)-ip tan λ=p+[pB+(A-B)(p-α)]w(z)/1+Bw(z), w(z) is analytic in U with w(o)=o and |w(z)|≦|z| for z∈U. In this paper we obtain the bounds of a_n and we maximize|a_(p+2)-μa_(p+1)^2| over the class S^λ(A,B,p,α) for complex values of μ.

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