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 ?
By studying the holomorphic structure of automorphic inverse property quasigroups and loops[AIPQ and (AIPL)] and cross inverse property quasigroups and loops[CIPQ and (CIPL)], it is established that the holomorph of a loop is a Smarandache; AIPL, CIPL, Kloop, Bruck-loop or Kikkawa-loop if and only if its Smarandache automorphism group is trivial and the loop is itself is a Smarandache; AIPL, CIPL, K-loop, Bruck-loop or Kikkawa-loop.
Keywords Automorphism group; Surface; Map; Smarandache geometries; Map geometries; Classification.
As the intertwining operator V is an automorphism of E(R), it follows by (4) that
H],*) is called a first Smarandache automorphism inverse property loop ([S.
If G is an automorphism of G let [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] where [[sigma].
To remedy this problem, we use torus automorphism to scramble all of the embedded blocks.
It should be noted that, since each [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] is a partial automorphism the ideals s E are supposed to be closed and two-sided by definition, and it is known that each closed ideal in a [C.
The topics include the void in hydro ontology, a method for re-engineering a thesaurus into an ontology, interactive semantic feedback for intuitive ontology authoring, axiomatizing change-of-state words, and using partial automorphism to design process ontologies.
Let Aut(D, [direct sum]) be the automorphism group of the grupoid (D, [direct sum]).
Define [alpha] : S [right arrow] S by a((a, b)) = (b, a), then [alpha] is an automorphism of S.
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