While there is abundant literature available on value distribution of meromorphic functions, I am interested to know whether the value distribution theory for bicomplex meromorphic functions has been studied or not. I couldn't find any references for the same.



Reference request for value distribution theory of bicomplex meromorphic functions
Since the bicomplex numbers are isomorphic to $\mathbb{C} \oplus \mathbb{C}$ as a $\mathbb{C}$-algebra, it is not too difficult to see that (after a linear change of coordinates) any bicomplex-holomorphic function is of the form $(f(z),g(w))$ with $f$ and $g$ being ordinary holomorphic functions. So, the behavior of bicomplex-meromorphic functions (in any suitable sense) is just a corollary of that of ordinary meromorphic functions.


