From D=3 to D=2 dimensions: a note on topological order

We construct, by a procedure involving a dimensional reduction from a Chern-Simons theory with borders, an effective theory for a 1+1 dimensional superconductor. That system can be either in an ordinary phase or in a topological one, depending on the value of two phases, corresponding to complex ord...

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Detalles Bibliográficos
Autores principales: Fosco, C. D., Schaposnik, Fidel Arturo
Formato: Articulo Preprint
Lenguaje:Inglés
Publicado: 2021
Materias:
Acceso en línea:http://sedici.unlp.edu.ar/handle/10915/146076
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id I19-R120-10915-146076
record_format dspace
institution Universidad Nacional de La Plata
institution_str I-19
repository_str R-120
collection SEDICI (UNLP)
language Inglés
topic Física
Topological order
Chern–Simons
Borders
spellingShingle Física
Topological order
Chern–Simons
Borders
Fosco, C. D.
Schaposnik, Fidel Arturo
From D=3 to D=2 dimensions: a note on topological order
topic_facet Física
Topological order
Chern–Simons
Borders
description We construct, by a procedure involving a dimensional reduction from a Chern-Simons theory with borders, an effective theory for a 1+1 dimensional superconductor. That system can be either in an ordinary phase or in a topological one, depending on the value of two phases, corresponding to complex order parameters. Finally, we argue that the original theory and its dimensionally reduced one can be related to the effective action for a quantum Dirac field in a slab geometry, coupled to a gauge field.
format Articulo
Preprint
author Fosco, C. D.
Schaposnik, Fidel Arturo
author_facet Fosco, C. D.
Schaposnik, Fidel Arturo
author_sort Fosco, C. D.
title From D=3 to D=2 dimensions: a note on topological order
title_short From D=3 to D=2 dimensions: a note on topological order
title_full From D=3 to D=2 dimensions: a note on topological order
title_fullStr From D=3 to D=2 dimensions: a note on topological order
title_full_unstemmed From D=3 to D=2 dimensions: a note on topological order
title_sort from d=3 to d=2 dimensions: a note on topological order
publishDate 2021
url http://sedici.unlp.edu.ar/handle/10915/146076
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