Journal article

DIFFERENTIAL-EQUATION FOR SU(3) EXTENSION OF BESSEL-FUNCTION WITH 2 INDEXES


Authors list: TANIMURA, N; TANIMURA, O

Publication year: 1991

Pages: 762-766

Journal: Journal of Mathematical Physics

Volume number: 32

Issue number: 3

ISSN: 0022-2488

DOI Link: https://doi.org/10.1063/1.529368

Publisher: American Institute of Physics


Abstract: 
For the coefficient function of the character expansion of the single-link action in the SU(3) lattice gauge theory, the linear differential equation of the sixth order, which is specified by two integer indices lambda and mu of the SU(3) (lambda,mu) representation of the Young tableau, is derived. The asymptotic behavior of the function is derived from the recursion relations. It will be shown that the coefficient function is regarded as the SU(3) extension of the modified Bessel function.



Citation Styles

Harvard Citation style: TANIMURA, N. and TANIMURA, O. (1991) DIFFERENTIAL-EQUATION FOR SU(3) EXTENSION OF BESSEL-FUNCTION WITH 2 INDEXES, Journal of Mathematical Physics, 32(3), pp. 762-766. https://doi.org/10.1063/1.529368

APA Citation style: TANIMURA, N., & TANIMURA, O. (1991). DIFFERENTIAL-EQUATION FOR SU(3) EXTENSION OF BESSEL-FUNCTION WITH 2 INDEXES. Journal of Mathematical Physics. 32(3), 762-766. https://doi.org/10.1063/1.529368



Keywords

LATTICE GAUGE-THEORY

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