Classical and modern treatments of Riemann zeta function

dc.contributor	Graduate Program in Mathematics.
dc.contributor.advisor	Feyzioğlu, Ahmet K.
dc.contributor.author	Güngör, Murat.
dc.date.accessioned	2023-03-16T11:21:35Z
dc.date.available	2023-03-16T11:21:35Z
dc.date.issued	2009.
dc.description.abstract	Tate’s doctoral thesis, Fourier Analysis in Number Fields and Hecke’s Zeta- Functions, on the analytic properties of the class of L-functions introduced by Erich Hecke, is one of the relatively few such dissertations that have become a byword. In it the methods, novel for that time, of Fourier analysis on groups of adeles, were worked out to recover Hecke’s results. In this M.S. thesis, after a brief chapter on the classical treatment of Riemann zeta function, we discuss the local theory, restricted direct products, and the global theory following Tate’s thesis. We compute prime divisors of quadratic fields and quasi-characters of p-adic fields.
dc.format.extent	30cm.
dc.format.pages	ix, 60 leaves;
dc.identifier.other	MATH 2009 G86
dc.identifier.uri	https://digitalarchive.library.bogazici.edu.tr/handle/123456789/15239
dc.publisher	Thesis (M.S.)-Bogazici University. Institute for Graduate Studies in Science and Engineering, 2009.
dc.relation	Includes appendices.
dc.relation	Includes appendices.
dc.subject.lcsh	Functions, Zeta.
dc.subject.lcsh	L-functions.
dc.subject.lcsh	Fourier analysis.
dc.title	Classical and modern treatments of Riemann zeta function

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