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skew junction - перевод на русский
POLYGON WHOSE VERTICES DO NOT LIE IN A PLANE
Regular skew polygon; Space polygon; Saddle polygon; Regular skew pentagon; Regular skew decagon; Regular skew dodecagon
![A uniform ''n''-gonal [[antiprism]] has a 2''n''-sided regular skew polygon defined along its side edges.](https://commons.wikimedia.org/wiki/Special:FilePath/Dodecagonal antiprism.png?width=200 "A uniform ''n''-gonal [[antiprism]] has a 2''n''-sided regular skew polygon defined along its side edges.")
skew junction
строительное дело
косое пересечение дорог в одном уровне
skew junction
косое пересечение дорог в одном уровне
rail junction
![loop]].](https://commons.wikimedia.org/wiki/Special:FilePath/CTA loop junction.jpg?width=200 "loop]].")
![Junction in track of [[Singapore LRT]]](https://commons.wikimedia.org/wiki/Special:FilePath/Track of Singapore LRT 002.jpg?width=200 "Junction in track of [[Singapore LRT]]")
![A [[double junction]] in [[Cardiff]], [[Wales]]](https://commons.wikimedia.org/wiki/Special:FilePath/Cardiff Queen Street - view north - 02.jpg?width=200 "A [[double junction]] in [[Cardiff]], [[Wales]]")
![A junction in [[Baranowicze]], Poland, 1934 (since 1939 in [[Belarus]])](https://commons.wikimedia.org/wiki/Special:FilePath/Baranowicze WIG 1934.jpg?width=200 "A junction in [[Baranowicze]], Poland, 1934 (since 1939 in [[Belarus]])")
![Katni Junction]] in Madhya Pradesh, India](https://commons.wikimedia.org/wiki/Special:FilePath/KatniJunctionMadhyaPradesh2010.jpg?width=200 "Katni Junction]] in Madhya Pradesh, India")
PLACE AT WHICH TWO OR MORE RAIL ROUTES CONVERGE OR DIVERGE
Railway junction; Railroad junction; Rail junction; Railway Junction; Branch-off station; Junction (railway); Abzweigstelle; Branch-off point
железнодорожный узел, узловая станция
Определение
p-n junction
¦ noun Electronics a boundary between p-type and n-type material in a semiconductor device, functioning as a rectifier.
Википедия
Skew polygon
In geometry, a skew polygon is a polygon whose vertices are not all coplanar. Skew polygons must have at least four vertices. The interior surface (or area) of such a polygon is not uniquely defined.
Skew infinite polygons (apeirogons) have vertices which are not all colinear.
A zig-zag skew polygon or antiprismatic polygon has vertices which alternate on two parallel planes, and thus must be even-sided.
Regular skew polygons in 3 dimensions (and regular skew apeirogons in two dimensions) are always zig-zag.
