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Search options not deleted user 170939
8 votes
2 answers
307 views

Quasiconformal maps in arbitrary dimensions

I am aware that a quasiconformal map satifies the formula $$ \frac{\partial f}{\partial \overline{z}} = \mu(z) \frac{\partial f}{\partial z} $$ where $\sup\{\mu(z):z \in \text{Domain}\{f\}\}<1$ imposes … Question: Does a generalization of the formula $\frac{\partial f}{\partial \overline{z}} = \mu(z) \frac{\partial f}{\partial z}$ apply to quasiconformal mappings in $\mathbb{R}^{2n+1}$? …
Talmsmen's user avatar
  • 547
2 votes
1 answer
242 views

Bicomplex Conjugate Derivative

I have decided to first ask my question and second provide a list of steps I have already considered. Question: After reading Luna-Elizarrarás, Shapiro, Struppa, and Vajiac - Bicomplex numbers and the …
Talmsmen's user avatar
  • 547
2 votes
1 answer
111 views

Quasiconformal map from a subset of $\mathbb{C}$ to a polytope

Does a quasiconformal map exist between a subset of $\mathbb{C}$ (such as a unit disc or rectangle) and a polytope? … Edit (Clarification): Could it be possible to make a quasiconformal or conformal map from a disk in $\mathbb{C}$ to the following polytope? Thank you. …
Talmsmen's user avatar
  • 547