Klaus Gürlebeck, Manh‐Hung Nguyen, J. Morais
Abstract
M-conformal mappings are given by a subclass of monogenic quasiconformal mappings. We compare some equivalent definitions and study then how an M-conformal mapping does change the solid angle in the special case of mappings from R3 to R3.
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M-conformal mappings are given by a subclass of monogenic quasiconformal mappings. We compare some equivalent definitions and study then how an M-conformal mapping does change the solid angle in the special case of mappings from R3 to R3.
Key concepts: Conformal map, Extremal length, Mathematics, Subclass, Computer science, Pure mathematics, Conformal symmetry, Mathematical analysis