| 单词 | Möbius transformations | 
| 释义 | Möbius transformations [`mǝr·bē·ǝs ´tranz·fǝr`mā·shǝnz]  MATHEMATICS These are the most commonly used conformal mappings of the complex plane; their form is f (z ) = (az + b )/(cz + d ) where the real numbers a, b, c, and d satisfy ad - bc ≠ 0. Also known as linear fractional transformations. Also known as bilinear transformations; homographic transformations.  | 
	
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