wrightOmega( z )
The Wright omega function of z in Math. Defined in terms of the Lambert W function by
\[ \omega(z) = W_{ \lceil \frac{ \operatorname{Im}(z) - \pi }{ 2\pi } \rceil } ( e^z ) \]Real part on the real axis:
Imaginary part on the real axis is zero.
Real part on the imaginary axis:
Imaginary part on the imaginary axis:
Real part on the complex plane:
Imaginary part on the complex plane:
Absolute value on the complex plane:
Related functions: exp lambertW
Function category: logarithmic functions