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Cellular soil
Clean the interiors of trains
Clean train interiors
Conduct cleaning activities on train interiors
Equilibrium polygon
Feed motion directed to the interior
Feed motion towards the interior
Feed movement directed to the interior
Feed movement towards the interior
Force polygon
Funicular polygon
IFI
Interior polygon
International Federation of Interior Designers
Perform cleaning activities on train interiors
Polygon ground
Polygon of forces
Polygon soil
Polygonal Lasso
Polygonal Lasso Tool
Polygonal environment
Polygonal ground
Polygonal patterned ground
Polygonal scene
Polygonal soil
Secondary polygon
String polygon

Translation of "Interior polygon " (English → French) :

TERMINOLOGY
see also In-Context Translations below
interior polygon [ secondary polygon ]

polygone de reprise


polygonal ground [ polygonal patterned ground | polygonal soil | polygon soil | polygon ground | cellular soil ]

sol polygonal [ sol réticulé | terrain réticulé ]


equilibrium polygon | funicular polygon

polygone funiculaire


funicular polygon | string polygon

polygone funiculaire




International Federation of Interior Architects/Designers [ IFI | International Federation of Interior Architects/Interior Designers | International Federation of Interior Designers ]

Fédération internationale des architectes d'intérieur


polygonal environment | polygonal scene

environnement polygonal


Polygonal Lasso Tool | Polygonal Lasso

outil Lasso polygonal | Lasso polygonal


clean the interiors of trains | conduct cleaning activities on train interiors | clean train interiors | perform cleaning activities on train interiors

nettoyer l'intérieur de trains


feed movement towards the interior | feed movement directed to the interior | feed motion towards the interior | feed motion directed to the interior

avance perpendiculaire
IN-CONTEXT TRANSLATIONS
A Voronoi polygon is defined as “a polygon whose interior consists of all points in the plane which are closer to a particular lattice point than to any other”.

Un polygone de Voronoï est défini comme “un polygone dont l’intérieur se compose de tous les points du plan qui sont plus proches d’un point particulier du réseau que de tout autre”.


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