linear fractional transformation

lin·e·ar frac·tion·al trans·for·ma·tion

L l

- US Pronunciation
- US IPA
- [lin-ee-er frak-shuh-nl trans-fer-mey-shuh n]
- /ˈlɪn i ər ˈfræk ʃə nl ˌtræns fərˈmeɪ ʃən/

- US Pronunciation
- US IPA
- [lin-ee-er frak-shuh-nl trans-fer-mey-shuh n]
- /ˈlɪn i ər ˈfræk ʃə nl ˌtræns fərˈmeɪ ʃən/

Definition of linear fractional transformation words

noun linear fractional transformation a map of the complex plane to itself in which a point z is mapped to a point w by w = (az + b)/(cz + d), where a, b, c, and d are complex numbers and ad − bc does not equal zero. 1

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This term is known only to a narrow circle of people with rare knowledge. Only 1% of English native speakers know the meaning of this word.

According to our data most of word are more popular. This word is almost not used. It has a much more popular synonym.

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