Euler's constants for the Selberg and the Dedekind zeta functions | Zendy

Yasufumi Hashimoto | Zendy; Yasuyuki Iijima | Zendy; Nobushige Kurokawa | Zendy; Masato Wakayama | Zendy

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Euler's constants for the Selberg and the Dedekind zeta functions

Author(s) -

Yasufumi Hashimoto,

Yasuyuki Iijima,

Nobushige Kurokawa,

Masato Wakayama

Publication year - 2004

Publication title -

bulletin of the belgian mathematical society - simon stevin

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.36

H-Index - 31

eISSN - 2034-1970

pISSN - 1370-1444

DOI - 10.36045/bbms/1102689119

Subject(s) - proof of the euler product formula for the riemann zeta function , euler's formula , riemann zeta function , mathematics , arithmetic zeta function , riemann hypothesis , dedekind cut , selberg trace formula , particular values of riemann zeta function , pure mathematics , constant (computer programming) , algebraic number , euler number (physics) , riemann xi function , dedekind eta function , dedekind sum , mathematical analysis , prime zeta function , modular form , eisenstein series , euler equations , computer science , programming language , semi implicit euler method , backward euler method

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