Summary
Torsion in a multiply connected Weyl-Dirac geometry is directly related to the vorticity of a superfluid. From the resultant flux quantization condition, space-time vortices will obey Fermi-Dirac statistics.
Riassunto
La torsione in una geometria di Weyl-Dirac a connessioni multiple è direttamente correlata con la vorticità di un superfluido. Dalla risultante condizione di quantizzazione del flusso i vortici dello spazio tempo obbediranno la statistica di Fermi e Dirac.
Резюме
Закручивание в многосвязной геометрии Вейля-Дирака непосредственно связано с завихренностью сверхтекучей жидкости. Из условия квантования результирующего потока следует, что вихри пространства-времени подчиняются статистике Ферми-Дирака.
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References
D. Gregorash andG. Papini:Nuovo Cimento B,55, 37 (1980), referred to as I.
D. Gregorash andG. Papini:Nuovo Cimento B,56, 21 (1980), referred to as II.
D. Gregorash andG. Papini:Nuovo Cimento B,63, 487 (1981), referred to as III.
F. J. Belinfante:Physica (The Hague),6, 887 (1939).
L. Rosenfeld:Mem. Acad. R. Belg. Sci.,18, 4 (1940).
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Research supported in part by the Natural Sciences and Engineering Research Council of Canada.
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Gregorash, D., Papini, G. Torsion in a multiply connected Weyl-Dirac geometry. Nuov Cim B 64, 55–66 (1981). https://doi.org/10.1007/BF02721294
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DOI: https://doi.org/10.1007/BF02721294