strip coordinates - vertaling naar russisch
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strip coordinates - vertaling naar russisch

COORDINATE SYSTEM IN WHICH THE LOCATION OF A POINT OF A SIMPLEX IS SPECIFIED AS THE CENTER OF MASS, OR BARYCENTER, OF USUALLY UNEQUAL MASSES PLACED AT ITS VERTICES
Areal coordinates; Areal Coordinates; Area coordinates; Generalized barycentric coordinates; Barycentric coordinates (mathematics); Barycentric coordinate system (mathematics); Barycentric coordinates (geometry)
  • Barycentric coordinates are used for blending three colors over a triangular region evenly in computer graphics.
  • Surface (upper part) obtained from linear interpolation over a given triangular grid (lower part) in the ''x'',''y'' plane. The surface approximates a function ''z''=''f''(''x'',''y''), given only the values of ''f'' on the grid's vertices.

strip coordinates      

общая лексика

координата маршрута

projective coordinates         
MATHEMATICS
Homogenous coordinates; Homogeneous coordinate; Homogeneous co-ordinates; Homogeneous coordinate system; Projective coordinates; Homogeneous Coordinates; Homogenous coordinate

математика

проективные координаты

homogeneous coordinates         
MATHEMATICS
Homogenous coordinates; Homogeneous coordinate; Homogeneous co-ordinates; Homogeneous coordinate system; Projective coordinates; Homogeneous Coordinates; Homogenous coordinate

общая лексика

однородные координаты

Definitie

strip
I. v. a.
1.
Tear off, pull off, strip off.
2.
Uncover, denude, peel, lay bare.
3.
Divest, deprive, bereave, despoil, fleece, shave, make destitute.
4.
Unrig, dismantle.
5.
Rob, plunder, pillage, spoil, sack, ransack, devastate, desolate, lay waste.
6.
Fleece, rob, plunder, despoil.
7.
Milk dry.
II. v. n.
Undress, uncover, take off the clothes.
III. n.
Piece (long and narrow, torn off), slip, shred.

Wikipedia

Barycentric coordinate system

In geometry, a barycentric coordinate system is a coordinate system in which the location of a point is specified by reference to a simplex (a triangle for points in a plane, a tetrahedron for points in three-dimensional space, etc.). The barycentric coordinates of a point can be interpreted as masses placed at the vertices of the simplex, such that the point is the center of mass (or barycenter) of these masses. These masses can be zero or negative; they are all positive if and only if the point is inside the simplex.

Every point has barycentric coordinates, and their sum is not zero. Two tuples of barycentric coordinates specify the same point if and only if they are proportional; that is to say, if one tuple can be obtained by multiplying the elements of the other tuple by the same non-zero number. Therefore, barycentric coordinates are either considered to be defined up to multiplication by a nonzero constant, or normalized for summing to unity.

Barycentric coordinates were introduced by August Möbius in 1827. They are special homogenous coordinates. Barycentric coordinates are strongly related with Cartesian coordinates and, more generally, to affine coordinates (see Affine space § Relationship between barycentric and affine coordinates).

Barycentric coordinates are particularly useful in triangle geometry for studying properties that do not depend on the angles of the triangle, such as Ceva's theorem, Routh's theorem, and Menelaus's theorem. In computer-aided design, they are useful for defining some kinds of Bézier surfaces.

Vertaling van &#39strip coordinates&#39 naar Russisch