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quasiconformal arc - traduction vers russe
HOMEOMORPHISM BETWEEN PLANE DOMAINS
Quasiconformal; Quasi-conformal mapping; Quasiconformal map; K-quasiconformal mapping; Quasiconformal function; Quasi-conformal function; Quasi-conformal mappings
quasiconformal arc
математика
квазиконформная дуга
arcing
![A burn in a plug caused by an electric arc during a [[short circuit]].](https://commons.wikimedia.org/wiki/Special:FilePath/Enchufe Quemado.jpg?width=200 "A burn in a plug caused by an electric arc during a [[short circuit]].")
![Natural [[lightning]] is now considered an [[electric spark]], not an arc.](https://commons.wikimedia.org/wiki/Special:FilePath/Lightning NOAA.jpg?width=200 "Natural [[lightning]] is now considered an [[electric spark]], not an arc.")
ELECTRICAL BREAKDOWN OF A GAS THAT PRODUCES AN ONGOING ELECTRICAL DISCHARGE
Voltaic arc; Arc discharge; Electric arc discharge; Electric Arc; Arcing; Electrical arc; Jackob's ladder (engineering); Electrical arcs; Arc (electricity); Electrical arcing; Jacob's ladder (electrical); Electric arcs; High voltage traveling arc; Jacob's Ladder (Climbing Arc); Energy arc; Carbon tracking; Jacob's ladder (electricity); Jacob's ladder (apparatus)
arcing noun electr. искрение; образование/горение дуги
arc discharge
ELECTRICAL BREAKDOWN OF A GAS THAT PRODUCES AN ONGOING ELECTRICAL DISCHARGE
Voltaic arc; Arc discharge; Electric arc discharge; Electric Arc; Arcing; Electrical arc; Jackob's ladder (engineering); Electrical arcs; Arc (electricity); Electrical arcing; Jacob's ladder (electrical); Electric arcs; High voltage traveling arc; Jacob's Ladder (Climbing Arc); Energy arc; Carbon tracking; Jacob's ladder (electricity); Jacob's ladder (apparatus)
общая лексика
эектр.
дуговой разряд
Wikipédia
Quasiconformal mapping
In mathematical complex analysis, a quasiconformal mapping, introduced by Grötzsch (1928) and named by Ahlfors (1935), is a homeomorphism between plane domains which to first order takes small circles to small ellipses of bounded eccentricity.
Intuitively, let f : D → D′ be an orientation-preserving homeomorphism between open sets in the plane. If f is continuously differentiable, then it is K-quasiconformal if the derivative of f at every point maps circles to ellipses with eccentricity bounded by K.
