DSpace Coleção:https://ri.ufs.br/jspui/handle/riufs/1432026-07-30T14:47:57Z2026-07-30T14:47:57ZEffect of lithium excess on the LiAl5O8:Eu luminescent properties under VUV excitationTeixeira, Verônica de CarvalhoRodrigues, Lucas Carvalho VelosoGalante, DouglasRezende, Marcos Vinícius dos Santoshttps://ri.ufs.br/jspui/handle/riufs/256442026-07-23T18:37:28Z2016-09-01T00:00:00ZTítulo: Effect of lithium excess on the LiAl5O8:Eu luminescent properties under VUV excitation
Autor(es): Teixeira, Verônica de Carvalho; Rodrigues, Lucas Carvalho Veloso; Galante, Douglas; Rezende, Marcos Vinícius dos Santos2016-09-01T00:00:00ZThe influence of different 192Ir sources geometries to the energy depositionSantos, William de SouzaGonalves, P. E.Belinato, WalmirCaldas, Linda Viola EhlinPerini, Ana PaulaNeves, Lucio Pereirahttps://ri.ufs.br/jspui/handle/riufs/256222026-07-21T19:10:29Z2016-01-01T00:00:00ZTítulo: The influence of different 192Ir sources geometries to the energy deposition
Autor(es): Santos, William de Souza; Gonalves, P. E.; Belinato, Walmir; Caldas, Linda Viola Ehlin; Perini, Ana Paula; Neves, Lucio Pereira2016-01-01T00:00:00ZRepresentações da equação de Dirac em 1+1 dimensõesSmirnov, AndreiFarias Junior, Antonio Jorge Dantashttps://ri.ufs.br/jspui/handle/riufs/256022026-07-20T20:13:36Z2016-01-01T00:00:00ZTítulo: Representações da equação de Dirac em 1+1 dimensões
Autor(es): Smirnov, Andrei; Farias Junior, Antonio Jorge Dantas
Abstract: In this paper a general classification of representations of the Dirac equation in 1+1 dimensions is described. There are considered such representations in which every Dirac matrix β, α is associated with a unique Pauli matrix. The classification includes 24 representations among which six representations are main and others are ones with sign modified Pauli matrices. The unitary transformations between all the representations are determined in the explicit form. The study of structure of the set of transformations results in conclusions that all the representations are equivalent, so that anyone of the representations can be obtained from any other by a unitary transformation. It is established that the set of the transformations forms a non-abelian group in respect of matrix product in equivalence classes, which are defined through indistinguishability of transformations, which differ by a phase factor. The group possesses one non-trivial subgroup, which in its turn includes two non-trivial subgroups. The most general form of the Dirac matrices in 1+1 dimensions determined by three arbitrary parameters is presented. Isomorphism of the couple of the Dirac matrices to the couple of orthogonal unitary vectors is demonstrated. Applications of the results obtained in the paper are presented.2016-01-01T00:00:00ZNew bismuth germanate oxide nanoparticle material for biolabel applications in medicineOviedo, M. J.Contreras, O. E.Rosenstein, Y.Vazquez-Duhalt, R.Macedo, Zélia SoaresCarbajal-Arizaga, G. G.Hirata, G. A.https://ri.ufs.br/jspui/handle/riufs/255802026-07-17T18:33:54Z2016-01-01T00:00:00ZTítulo: New bismuth germanate oxide nanoparticle material for biolabel applications in medicine
Autor(es): Oviedo, M. J.; Contreras, O. E.; Rosenstein, Y.; Vazquez-Duhalt, R.; Macedo, Zélia Soares; Carbajal-Arizaga, G. G.; Hirata, G. A.2016-01-01T00:00:00Z