Please use this identifier to cite or link to this item: http://dspace.utpl.edu.ec/handle/123456789/18904
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dc.contributor.authorCastro, C.es_ES
dc.date.accessioned2017-06-16T22:02:35Z-
dc.date.available2017-06-16T22:02:35Z-
dc.date.issued2016-01-01es_ES
dc.identifierhttp://10.1142/S0219887815501339es_ES
dc.identifier.isbn2198878es_ES
dc.identifier.otherhttp://10.1142/S0219887815501339es_ES
dc.identifier.urihttp://dspace.utpl.edu.ec/handle/123456789/18904-
dc.description.abstractIt is described how the Extended Relativity Theory in C-spaces (Clifford spaces) allows a unified formulation of point particles, strings, membranes and p-branes, moving in ordinary target spacetime backgrounds, within the description of a single polyparticle moving in C-spaces. The degrees of freedom of the latter are provided by Clifford polyvector-valued coordinates (antisymmetric tensorial coordinates). A correspondence between the p-brane (p-loop) "Schr�dinger-like" equations of Ansoldi-Aurilia-Spallucci and the polyparticle wave equation in C-spaces is found via the polyparticle/p-brane correspondence. This correspondence might provide another unexplored avenue to quantize p-branes (a notoriously difficult and unsolved problem) from the more straightforward quantization of the polyparticle in C-spaces, even in the presence of external interactions. We conclude with comments about the compositeness nature of the polyvector-valued coordinate operators in terms of ordinary p-brane coordinates via the evaluation of n-ary commutators. © 2016 World Scientific Publishing Company.es_ES
dc.languageIngléses_ES
dc.subjectBorn-Dirac oscillatores_ES
dc.subjectbraneses_ES
dc.subjectClifford algebrases_ES
dc.subjectExtended Relativity in Clifford spaceses_ES
dc.subjectM-theoryes_ES
dc.subjectn-ary commutatorses_ES
dc.subjectNambu bracketes_ES
dc.subjectpolyparticle/p-brane dualityes_ES
dc.subjectstringses_ES
dc.titleA unified description of particles, strings and branes in Clifford spaces and p-brane/polyparticle dualityes_ES
dc.typeArticlees_ES
dc.publisherInternational Journal of Geometric Methods in Modern Physicses_ES
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