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1
Non-Archimedean L-Functions and Arithmetical Siegel Modular Forms (Lecture Notes in Mathematics)
February 12, 2004, Springer
Paperback
in English
- 2nd, augmented ed. edition
3540407294 9783540407294
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2
Non-Archimedean l-Functions and Arithmetical Siegel Modular Forms
2003, Springer London, Limited
in English
3540451781 9783540451785
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Book Details
First Sentence
"The starting point in the theory of zeta functions is the expansion of the Riemann zeta-function (s) into the Euler product: (s) = (1 - p-s)-1 = n-s (Re(s) > 1)."
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{{cite book|author1=Michel Courtieu |author2=Alexei A. Panchishkin |date=February 12, 2004 |title=Non-Archimedean L-Functions and Arithmetical Siegel Modular Forms (Lecture Notes in Mathematics) |url=https://archive.org/details/nonarchimedeanlf00cour |publisher=Springer |isbn=978-3-540-40729-4 |lccn=2003064956 |oclc=53462063 |ol=9695358M}}
