We give a closed form evaluation of the zeta determinant of the Laplace operator on spheres and projective spaces that clearly describes the arithmetic structure of this number. All the factors in the final formula for the determinant are easily computable.
Zeta determinant of the Laplacian on the real projective spaces / Hartmann, L., Spreafico, M.. - In: INTERNATIONAL JOURNAL OF NUMBER THEORY. - ISSN 1793-0421. - 2019:02(2019), pp. 373-388. [10.1142/s1793042119500192]
Zeta determinant of the Laplacian on the real projective spaces
Spreafico, M.
2019-01-01
Abstract
We give a closed form evaluation of the zeta determinant of the Laplace operator on spheres and projective spaces that clearly describes the arithmetic structure of this number. All the factors in the final formula for the determinant are easily computable.File in questo prodotto:
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Hartmann & Spreafico & Zeta determinant of the Laplacian on_the real projective spaces.pdf
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