The Logarithmic Coefficients of\ $\lambda$-Bazilievi$\check{c}$ Functions of Type\ $\alpha$ and Order\ $\beta$

Estimation of $\left|\left(g(z)/f(z)\right)^\alpha\right|$ is given by using subordination. Using the method of construction a non-negative function and estimation the integration of model of a complex function, the logarithm coefficient $b_n$ of \ $\lambda$-Bazilevi$\check{c}$ Functions of Type\ $\alpha$ and Order\ $\beta$ is studied. The estimate ~$|b_{n}|\leq A\mathrm{log}n/n+B/n+32\beta/(1-|1-2\beta|)$ is given, where $A,B$ are absolute constants.