tensor

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ten·sor

 (tĕn′sər, -sôr′)
n.
1. Anatomy A muscle that stretches or tightens a body part.
2. Mathematics A set of quantities that obey certain transformation laws relating the bases in one generalized coordinate system to those of another and involving partial derivative sums. Vectors are simple tensors.

[New Latin tēnsor, from Latin tēnsus, past participle of tendere, to stretch; see tense1.]

ten·so′ri·al (-sôr′ē-əl) adj.

tensor

(ˈtɛnsə; -sɔː)
n
1. (Anatomy) anatomy any muscle that can cause a part to become firm or tense
2. (Mathematics) maths a set of components, functions of the coordinates of any point in space, that transform linearly between coordinate systems. For three-dimensional space there are 3r components, where r is the rank. A tensor of zero rank is a scalar, of rank one, a vector
[C18: from New Latin, literally: a stretcher]
tensorial adj

ten•sor

(ˈtɛn sər, -sɔr)

n.
1. a muscle that stretches or tightens some part of the body.
2. a mathematical entity with components that change in a particular way in a transformation from one coordinate system to another.
[1695–1705; < New Latin: stretcher = Latin tend(ere) to stretch (compare tend1) + -tor -tor]
ten•so′ri•al (-ˈsɔr i əl, -ˈsoʊr-) adj.
ThesaurusAntonymsRelated WordsSynonymsLegend:
Noun1.tensor - a generalization of the concept of a vector
variable quantity, variable - a quantity that can assume any of a set of values
2.tensor - any of several muscles that cause an attached structure to become tense or firm
muscle, musculus - one of the contractile organs of the body
tensor tympani - a small muscle in the middle ear that tenses to protect the eardrum
Translations
tenzor
tenzor
tensor

tensor (muscle)

nTensor m
References in periodicals archive ?
Kanvisi and Ramazani have studied the effects of the mobility tensors on the shear rate distribution, viscosity distribution, and the first and second normal stress differences.
Ferus, A remark on Codazzi tensors on constant curvature space, Lecture Notes Math.
His topics include symmetries and conservation laws, tensors and tensor operations, special relativity and the physical particle states, spontaneous symmetry breaking and the unification of the electromagnetic and weak forces, the Goldstone theorem and the consequent emergence of nonlinearity transforming massless Goldstone bosons, the simple sphere, and beyond the standard model.
Given the size of such a tensor, it is useful to define the following 3 sets of tensors.
This theory has some advantages over the general relativity; the quantities such as christoffel symbols and others become tensors which otherwise in Riemannian geometry they are not.
where A-R are elastic tensors of different order, with components depending on the size, shape, arrangement, and orientation of the internal phases, besides the elastic constants of the matrix.
As far as tensors are employed to characterize stresses, and we are using a continuum theory, there are two averages we might suspect as emerging into measurement: One of them is the average volumetric stress (pressure), the other is the average shear stress in a point.
We critically examine here the basic properties of theory of gravitation and role of parallel tensors in obtaining exact solution of Einstein field equation.
Imai, Quarter-symmetric metric connections and their curvature tensors, Tensor, N.
of Belgrade, Serbia) have organized some of the results in the literature regarding this process, focusing primarily on the curvature tensor, but also other tensors that arise naturally and play a role in their study.
alpha][beta]] are calculated from the components of the electromagnetic stress tensors of (16) and (17).
A formulation based on an orientation distribution function and its alignment tensors would be more elegant.