Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

arXiv:1201.6586 · Few-Body Systems

Universality in Four-Boson Systems

T. Frederico, A. Delfino, M. R. Hadizadeh, Lauro Tomio, Marcelo Takeshi Yamashita

Published Jun 18, 2012• 16 citations
arXivHTMLPDF
DOI
10.1007/s00601-012-0463-6

Related papers

Four-Boson Systems Close to a Universal Regime

Lauro Tomio, M. R. Hadizadeh, Marcelo Takeshi Yamashita +2 more

Few-Body Systems•Jan 10, 2013•1 citation

Universal Properties of the Four-Boson System in Two Dimensions

L. Platter, H.-W. Hammer, Ulf-G. Meißner

arXiv:cond-mat/0405660•Few-Body Systems•Nov 25, 2004•10 citations

Dimer–atom–atom Recombination in the Universal Four-boson System

Arnoldas Deltuva

arXiv:1207.6921•Few-Body Systems•Aug 1, 2012•7 citations

Matching universal behavior with potential models

R. Álvarez-Rodríguez, Arnoldas Deltuva, M. Gattobigio +1 more

Two-, three-, and four-boson systems are studied close to the unitary limit using potential models constructed to reproduce the minimal information given by the two-body scattering length $a$ and the two-body binding energy or virtual-state energy ${E}_{2}$. The particular path used to reach the unitary limit is given by varying the potential strength. In this way the energy spectrum in the three- and four-boson systems is computed. The lowest-energy states show finite-range effects absorbed in the construction of level functions that can be used to study real systems. Higher-energy levels are free from finite-range effects, therefore the corresponding level functions tend to the zero-range universal function. Using this property, a zero-range equation for the four-boson system is proposed and the four-boson universal function is computed.

arXiv:1603.05878•Physical Review A•Jun 3, 2016•22 citations

Breakdown of the Universality in Few-Boson Systems

Rimantas Lazauskas, Arnoldas Deltuva

Few-Body Systems•Mar 13, 2011•0 citations

Momentum-space calculation of four-boson recombination

Arnoldas Deltuva

The system of four identical bosons with a large two-boson scattering length is described using momentum-space integral equations for the four-particle transition operators. The creation of Efimov trimers via ultracold four-boson recombination is studied. The universal behavior of the recombination rate is demonstrated.

arXiv:1201.2326•Physical Review A•Jan 23, 2012•41 citations
Two-, three-, and four-boson systems are studied close to the unitary limit using potential models constructed to reproduce the minimal information given by the two-body scattering length aaa and the two-body binding energy or virtual-state energy E2{E}_{2}E2​. The particular path used to reach the unitary limit is given by varying the potential strength. In this way the energy spectrum in the three- and four-boson systems is computed. The lowest-energy states show finite-range effects absorbed in the construction of level functions that can be used to study real systems. Higher-energy levels are free from finite-range effects, therefore the corresponding level functions tend to the zero-range universal function. Using this property, a zero-range equation for the four-boson system is proposed and the four-boson universal function is computed.