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Quasilocal conservation laws in the quantum Hirota model
ID
Zadnik, Lenart
(
Author
),
ID
Prosen, Tomaž
(
Author
)
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MD5: 7A4DBC6F38772B93DBE28667B540CB0A
PID:
20.500.12556/rul/eeaf6538-389d-4185-8adb-e2b488f49e5a
URL - Source URL, Visit
http://iopscience.iop.org/article/10.1088/1751-8121/aa6e09
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Abstract
The extensivity of the quantum Hirota model's conservation laws on a 1 + 1 dimensional lattice is considered. This model can be interpreted in terms of an integrable many-body quantum Floquet dynamics. We establish the procedure to generate a continuous family of quasilocal conservation laws from the conserved operators proposed by Faddeev and Volkov. The Hilbert–Schmidt kernel which allows the calculation of inner products of these new conservation laws is explicitly computed. This result has potential applications in quantum quench and transport problems in integrable quantum field theories.
Language:
English
Keywords:
quantum mechanics
,
conservation laws
,
integrable systems
Typology:
1.01 - Original Scientific Article
Organization:
FMF - Faculty of Mathematics and Physics
Publication status:
Published
Publication version:
Version of Record
Year:
2017
Number of pages:
19 str.
Numbering:
Vol. 50, art. no. 265203
PID:
20.500.12556/RUL-94350
UDC:
530.145
ISSN on article:
1751-8113
DOI:
10.1088/1751-8121/aa6e09
COBISS.SI-ID:
3114596
Publication date in RUL:
31.07.2017
Views:
1859
Downloads:
794
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Record is a part of a journal
Title:
Journal of physics : Mathematical and theoretical
Shortened title:
J. phys., A, Math. theor.
Publisher:
IOP Publishing
ISSN:
1751-8113
COBISS.SI-ID:
3692314
Licences
License:
CC BY 4.0, Creative Commons Attribution 4.0 International
Link:
http://creativecommons.org/licenses/by/4.0/
Description:
This is the standard Creative Commons license that gives others maximum freedom to do what they want with the work as long as they credit the author.
Licensing start date:
31.07.2017
Secondary language
Language:
Slovenian
Keywords:
kvantna mehanika
,
ohranitveni zakoni
,
integrabilni sistemi
Projects
Funder:
EC - European Commission
Funding programme:
H2020
Project number:
694544
Name:
Open many-body non-equilibrium systems
Acronym:
OMNES
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