AUT

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Related to Automorphism: Inner automorphism
AcronymDefinition
AUTAuckland University of Technology
AUTAustria
AUTAutumn
AUTAuthentication
AUTAssociation of University Teachers
AUTAutism
AUTAutomotive Technology
AUTAutomorphism (mathematics)
AUTAutoroute (Canada Post road designation)
AUTAmirkabir University of Technology (Tehran, Iran)
AUTApplication Under Test
AUTAutorisation d'Usage à des Fins Thérapeutiques (French: Authorization of Use for Therapeutic Purposes; World Anti-Doping Agency)
AUTAntenna Under Test
AUTAction Unreal Tournament
AUTAssociation des Usagers des Transports (French: Transport Users Association)
AUTAuthorised Unit Trust (UK)
AUTAdvanced Unit Training
AUTAbrams Upgrade Tank
AUTAuxiliary Aircraft Landing Training Ship
AUTAutomated Ultrasonic Test
References in periodicals archive ?
The set V(x) consists of the automorphisms y of G such that yx = x, i.
Now let [THETA] be an automorphism of [mathematical expression not reproducible].
An automorphism of a generalized quadrangle [GAMMA] = (P, B, I) is a bijection of P [union] B which preserves P, B and incidence.
For the second part, note that when the edge automorphism group A acts transitively on E(N), there is only one orbit Ae = E(N) for all e [member of] E(N).
We call a maximum reliable automorphism related to a sequence r[member of] [IR.
t]V is a topological automorphism of D(R) satisfying the intertwining relation
Second right Smarandache automorphism (S2"d right automorphism) of GH if and only if A G S2ndRPAUT(GH) such that c = e.
If [sigma] is an automorphism of R let [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] where [[sigma].
alpha],q]] and its dual are automorphism of some spaces [[epsilon].
In the mixing procedure, they use the torus automorphism technique [15] to scramble all secret image pixels, and then the mixed secret image is embedded into the cover image pixel by pixel.
1])) is a compact linear operator on H and, thus, it is a continuous automorphism of H because [lambda] = 1 is not an eigenvalue of [F'.
The notion of partial crossed product has its root in the crossed product by a partial automorphism which is introduced by R.
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