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Definition of Trihedron
1. n. A figure having three sides.
Definition of Trihedron
1. Noun. (mathematics) A geometric figure composed of three planes meeting at a single vertex. ¹
¹ Source: wiktionary.com
Definition of Trihedron
1. a figure having three plane surfaces meeting at a point [n -DRA or -DRONS]
Medical Definition of Trihedron
1.
Lexicographical Neighbors of Trihedron
Literary usage of Trihedron
Below you will find example usage of this term as found in modern and/or classical literature:
1. The Classical Differential Geometry of Curves and Surfaces by Georges Valiron (1986)
"Let us consider the trihedron defined by the positive tangent at H, the principal
normal (semi-normal) and the semi-normal that forms with these first two ..."
2. Medici's Rational Mathematics by Charles Medici (1895)
"For, let ABC represent a given trihedron, EC represents the altitude and CB ...
For it is selfevident that the square on the altitude of the trihedron is ..."
3. A Course in Mathematical Analysis by Edouard Goursat, Earle Raymond Hedrick (1904)
"A different arrangement of the original coordinate trihedron Oxyz would lead to
... Each point M of T is the vertex of a tri- rectangular trihedron whose ..."
4. Theoretical Kinematics by Oene Bottema, Bernard Roth (1990)
"In spherical kinematics the screw axes are rotation axes, all three passing
through O and thus are the edges of a trihedron T with the vertex O. All three ..."
5. The Axioms of Descriptive Geometry by Alfred North Whitehead (1907)
"two, form the faces of the trihedron ; the point of concurrence of the ...
any two faces, one from each trihedron, must intersect in a line through the ..."
6. Elements of the Kinematics of a Point and the Rational Mechanics of a Particle by George Oscar James (1905)
"Vr, then, is the velocity which M would appear to possess to an observer situated
on the relative trihedron and carried along with it, while Vc is the ..."
7. Catalogue of Scientific Papers, 1800-1900: Subject Indexby Royal Society (Great Britain), Herbert McLeod by Royal Society (Great Britain), Herbert McLeod (1908)
"Transformation of skew into plane curves. Mm. 6 (1877) No. 3, 79 pp. trihedron,
given relation among direction cosines. Huppe, R. Arch. Mth. Ps. 1 (1884) ..."
8. A Treatise on Linear Differential Equations by Thomas Craig (1889)
"If the axis 55' is a binary axis, and if the arc SP is a quadrant, the three
planes of the trihedron will still be three planes of symmetry for a double ..."
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