Editing Dirichlet L-function (section)

== References ==
* {{Apostol IANT}}
*{{dlmf|id=25.15|first=T. M.|last=Apostol}}
* {{cite book|first=H.|last=Davenport|author-link=Harold Davenport
|title=Multiplicative Number Theory
|publisher=Springer
|year=2000
|edition=3rd
|isbn=0-387-95097-4}}
* {{Cite journal
| last=Dirichlet
| first=P. G. L.
| author-link=Peter Gustav Lejeune Dirichlet
| title=Beweis des Satzes, dass jede unbegrenzte arithmetische Progression, deren erstes Glied und Differenz ganze Zahlen ohne gemeinschaftlichen Factor sind, unendlich viele Primzahlen enthält
| journal=Abhand. Ak. Wiss. Berlin
| volume=48
| year=1837
}}
* {{cite book|first1=Kenneth|last1=Ireland|first2=Michael|last2=Rosen|author-link2=Michael Rosen (mathematician)|title=A Classical Introduction to Modern Number Theory|edition=2nd|publisher=Springer-Verlag|year=1990}}
* {{cite book|first1=Hugh L.|last1=Montgomery |author-link=Hugh Montgomery (mathematician)|first2=Robert C.|last2=Vaughan |author-link2=Robert Charles Vaughan (mathematician) | title=Multiplicative number theory. I. Classical theory| series=Cambridge tracts in advanced mathematics| volume=97| publisher=Cambridge University Press|year=2006| isbn=978-0-521-84903-6}}
* {{cite book
|last1=Iwaniec
|first1=Henryk
|author-link=Henryk Iwaniec
|last2=Kowalski
|first2=Emmanuel
|year=2004
|title=Analytic Number Theory
|series=American Mathematical Society Colloquium Publications
|volume=53
|location=Providence, RI
|publisher=American Mathematical Society
}}
* {{springer|title=Dirichlet-L-function|id=p/d032890}}

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[[Category:Zeta and L-functions]]