Bohr's Phenomenon for Some Univalent Harmonic Functions.

In 1914 Bohr proved that there is an $r_0 \in(0,1)$ such that if a power series $\sum_{m=0}^\infty c_m z^m$ is convergent in the open unit disc and $|\sum_{m=0}^\infty c_m z^m|<1$ then, $\sum_{m=0}^\infty |c_m z^m|<1$ for $|z|

Keywords:

• Power series
• Regular polygon
• Bohr radius
• open unit
• harmonic
• value
• Bohr model
• Harmonic function
• Mathematics
• Mathematical physics

• Correction
• Source
• Cite
• Save
• Machine Reading By IdeaReader