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- W2107811318 abstract "Abstract Let C be a pseudo-abelian symmetric monoidal category, and X a Schur-finite object of C . We study the problem of rationality of the motivic zeta function ζ x(t) of X . Since the coefficient ring is not a field, there are several variants of rationality — uniform, global, determinantal and pointwise rationality. We show that ζ x(t) is determinantally rational, and we give an example of C and X for which the motivic zeta function is not uniformly rational." @default.
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- W2107811318 date "2011-12-08" @default.
- W2107811318 modified "2023-10-18" @default.
- W2107811318 title "Motivic zeta functions in additive monoidal categories" @default.
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- W2107811318 doi "https://doi.org/10.1017/is011011006jkt174" @default.
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