Definition of Antisymmetric

1. Adjective. (set theory) ''Of a relation ''R'' on a set ''S, having the property that for any two distinct elements of ''S'', at least one is not related to the other via ''R''. ¹

¹ Source: wiktionary.com

Definition of Antisymmetric

1. [adj]

Lexicographical Neighbors of Antisymmetric

antisubversion
antisubversive
antisudorific
antisuicidal
antisuicide
antisunward
antisupermarket
antisuppurative
antisurface
antisurfing
antisurgery
antisurgical
antisurveillance
antisurvival
antisway
antisymmetric
antisymmetrical
antisymmetries
antisymmetrisation
antisymmetrised
antisymmetriser
antisymmetrisers
antisymmetrization
antisymmetrized
antisymmetrizer
antisymmetrizers
antisymmetrizing
antisymmetry
antisynchronization
antisyphilis

Literary usage of Antisymmetric

Below you will find example usage of this term as found in modern and/or classical literature:

1. Stein's Method: Expository Lectures and Applications by Persi Diaconis, Susan Holmes (2004)
"3.3.2 Operators of Antisymmetric Functions Call f the set of antisymmetric functions defined on f22. In what follows we will denote by T the operator T : 7 ..."

2. Buckling of Bars, Plates, and Shells by Robert M. Jones (2006)
"4.8.4 General kZ Results for Antisymmetric Cross-Ply Laminates Rather than continue with numerical results for specific individual shells, it will be more ..."

3. Journal of the American Chemical Society by American Chemical Society (1879)
"If one uses, for example, a simple Hiickel molecular orbital treatment, then all the antisymmetric orbitals of phenanthrene will remain unchanged on ..."

4. Elements of Vector Algebra by Ludwik Silberstein (1919)
"Turning now to the antisymmetric operator o we can see from its definition ... Thus, the antisymmetric operator is, dropping the arbitrary operand, a=Vw; ..."

5. Proceedings of the Cambridge Philosophical Society by Cambridge Philosophical Society (1843)
"(47) where and is antisymmetric in a- and fi. ~ Hence T*^ is a symmetric tensor which differs from U'" by the divergence of an antisymmetric tensor, ..."

6. Geometry of Riemannian Spaces by Élie ( Cartan (1983)
"... (already antisymmetric with respect to the first two indices) are also antisymmetric with respect to the last two indices, and from this it may be ..."

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