2020
DOI: 10.1016/j.ssc.2019.113796
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Collective spin density excitation of fractional quantum Hall states in dilute ultra-cold Bose atoms

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Cited by 3 publications
(4 citation statements)
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“…The range of interaction does not affect the nature of spectra. The intriguing point is that we found anomalous negative dispersion in the excited spectra, while a positive dispersion has only been recorded in the literature for Jain's first series [13]. We observed that SFE exhibits negative curvature and roton minima at lower momenta in the higher Jain series, whereas at higher momenta it enables spin-wave excitation similar to conventional ferromagnets.…”
Section: Resultssupporting
confidence: 44%
See 1 more Smart Citation
“…The range of interaction does not affect the nature of spectra. The intriguing point is that we found anomalous negative dispersion in the excited spectra, while a positive dispersion has only been recorded in the literature for Jain's first series [13]. We observed that SFE exhibits negative curvature and roton minima at lower momenta in the higher Jain series, whereas at higher momenta it enables spin-wave excitation similar to conventional ferromagnets.…”
Section: Resultssupporting
confidence: 44%
“…Although all the FQH states having filling fractions less than one are basically 2D ferromagnets but in literature fundamentally different nature of the spin-wave excitation spectra is reported by Wurstbauer et al [12] for electronic FQH states of Jain's series. Also, the spin-flip excitation spectra for Jain's first series in the bosonic FQH system is studied by Indra and Majumder [13], which obeys the spin-wave positive dispersion. Bose-Einstein condensation (BEC) is first achieved by Cornell and Wieman using rubidium (Rb) atoms and later by Ketterle using sodium (Na) atoms [14].…”
mentioning
confidence: 99%
“…al. [27] demonstrated the variation of ground state energies for the three filling fractions using PT-interaction potential. Here we calculated the excitation spectra (∆) for ν = 1/4, 1/6 for both long-range and short-range interaction potential considering variation of range of interaction.…”
Section: Wave Function and Calculation Proceduresmentioning
confidence: 99%
“…As we raise the μ-value, then the essence of PT-interaction goes well with δ-function. But for smaller values of μ the nature of PT potential differs from the contact interaction, as the range of interaction increases with decrease of μ [27,28]. That's why we have considered μ-values between a specific range in our calculation.…”
Section: Pöschl-teller Interactionmentioning
confidence: 99%