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Shintani by HuWalter is a document available to read on EtoBox.
What is Shintani about?
This paper proves that the Shintani zeta function associated with binary cubic forms cannot be expressed as a finite sum of Euler products, addressing a question posed by Wright. The results extend to related Dirichlet series and demonstrate that while these zeta functions can be represented as infinite sums of Euler products, they cannot be represented as finite sums. The findings are significant in the context of number theory and the study of cubic fields.
- Author
- HuWalter
- Language
- EN