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In [[mathematics]], '''Matsumoto zeta functions''' are a type of [[zeta function]] introduced by [[Kohji Matsumoto]] in 1990. They are functions of the form
:<math>\phi(s)=\prod_{p}\frac{1}{A_p(p^{-s})}</math>
where ''p'' is a prime and ''A''<sub>''p''</sub> is a [[polynomial]].

==References==
*{{Citation | last1=Matsumoto | first1=Kohji | title=Analytic number theory ({T}okyo, 1988) | doi=10.1007/BFb0097134 | publisher=[[Springer-Verlag]] | location=Berlin, New York | series=Lecture Notes in Math. | mr=1071754 | year=1990 | volume=1434 | chapter=Value-distribution of zeta-functions}}

[[Category:Zeta and L-functions]]


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