Dirichlet L-functions
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Dirichlet L-functions are complex analytic functions built from Dirichlet characters that generalize the Riemann zeta function and play a central role in number theory, particularly in the study of primes in arithmetic progressions.
Referenced by (3)
| Subject (surface form when different) | Predicate |
|---|---|
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Riemann zeta function
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generalization |
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Riemann hypothesis
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relatedTo |
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Euler product formula for the Riemann zeta function
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relatesTo |