--HEDRON （多）面体
2017年09月13日
目次はこちら
--HEDRON （多）面体
$$ FIGS. 6a and 6b show a tetrahedron produced with three traps in a first plane (Z=0) and a single trap (Z=1) in a second plane. / 図６ａおよび６ｂは、第１平面（Ｚ＝０）内の３つのトラップおよび第２平面内の単一のトラップ（Ｚ＝１）により生成される４面体を示す。(USP8183540)
$$ For example, the member can be in the form of a wire framework making up the edges of a standard geometrical shape such as cube, cuboid, rhomboid, pyramid, dodecahedron or cylinder. (USP7105478)
$$ Thus a polyhedron is built up whose polygonal faces are centred on respective detected surface points, the edges of the polygonal faces being midway between neighbouring detected surface points. (USP6128086)
$$ It will be noticed that this tetrahedron is defined by four of the cube vertices. (USP6072499)
$$ 3-D tetrahedronal interpolation can then be performed to find out an input value for the generalized input point. (USP6072499)
目次はこちら
--HEDRON （多）面体
$$ FIGS. 6a and 6b show a tetrahedron produced with three traps in a first plane (Z=0) and a single trap (Z=1) in a second plane. / 図６ａおよび６ｂは、第１平面（Ｚ＝０）内の３つのトラップおよび第２平面内の単一のトラップ（Ｚ＝１）により生成される４面体を示す。(USP8183540)
$$ For example, the member can be in the form of a wire framework making up the edges of a standard geometrical shape such as cube, cuboid, rhomboid, pyramid, dodecahedron or cylinder. (USP7105478)
$$ Thus a polyhedron is built up whose polygonal faces are centred on respective detected surface points, the edges of the polygonal faces being midway between neighbouring detected surface points. (USP6128086)
$$ It will be noticed that this tetrahedron is defined by four of the cube vertices. (USP6072499)
$$ 3-D tetrahedronal interpolation can then be performed to find out an input value for the generalized input point. (USP6072499)
目次はこちら
※このブログではブログの持ち主が承認した後、コメントが反映される設定です。