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Finite-temperature phase transition in a homogeneous one-dimensional gas of attractive bosons: Supporting data Open Access

Supporting data for arxiv:1610.09070 https://arxiv.org/abs/1610.09070. Abstract from paper: In typical one-dimensional models the Mermin-Wagner theorem forbids long range order, thus preventing finite-temperature phase transitions. We find a finite-temperature phase transition for a homogeneous system of attractive bosons in one dimension. The low-temperature phase is characterized by a quantum bright soliton without long range order; the high-temperature phase is a free gas. Numerical calculations for finite particle numbers show a specific heat scaling as N2, consistent with a vanishing transition region in the thermodynamic limit.

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Resource type
Dataset
Contributors
Creator: Weiss, C. 1
Contact person: Weiss, C. 1
1 Durham University, UK
Funder
Engineering and Physical Sciences Research Council
Research methods
Other description
Keyword
phase transition
finite temperatures
bright solitons
Mermin-Wagner theorem
Bose-Einstein condensation
one-dimensional thermal phase transition
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Cited in
arxiv:1610.09070
Identifier
ark:/32150/r1f7623c56z
Rights
Creative Commons Attribution 4.0 International (CC BY)

Publisher
Durham University
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C. Weiss
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2 November 2016, 17:11:49
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Last modified: 2023:07:11 10:57:59+01:00
Filename: FiniteTemperatureWeiss2016Data.tar-r1f7623c56z-version2.gz
Original checksum: 2eb1d7d80101a2c4028a39e0fb43e4af
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User S. Palucha has updated Finite-temperature phase transition in a homogeneous one-dimensional gas of attractive bosons: Supporting data about 8 years ago
User S. Palucha has updated Finite-temperature phase transition in a homogeneous one-dimensional gas of attractive bosons: Supporting data about 8 years ago
User S. Palucha has updated Finite-temperature phase transition in a homogeneous one-dimensional gas of attractive bosons: Supporting data about 8 years ago
User S. Palucha has updated Finite-temperature phase transition in a homogeneous one-dimensional gas of attractive bosons: Supporting data about 8 years ago