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2015, 3rd edition., Graduate studies in mathematics, ISBN 9780821898543, Volume 163, xxiv, 629
Book
2014, Graduate studies in mathematics, ISBN 1470417065, Volume 160., xviii, 371 pages
Book
2012, University lecture series, ISBN 9780821853672, Volume 59, x, 190
Book
2011, Fields Institute communications, ISBN 0821852264, Volume 60., x, 288
Book
1986, Lecture notes in mathematics, ISBN 3540167846, Volume 1205., vii, 176
Book
2011, Cambridge studies in advanced mathematics, ISBN 9780521113670, Volume 128, xii, 239
"Graph theory meets number theory in this stimulating book. Ihara zeta functions of finite graphs are reciprocals of polynomials, sometimes in several variables... 
Graph theory | Functions, Zeta
Book
2011, IAS/Park City mathematics series, ISBN 9780821853207, Volume 18, xiv, 499
Book
2007, Lecture notes in mathematics, ISBN 3540265260, Volume 1877, xiii, 317
Book
Tsukuba journal of mathematics, ISSN 0387-4982, 07/2016, Volume 40, Issue 1, pp. 81 - 100
Journal Article
Lithuanian mathematical journal, ISSN 0363-1672, 4/2016, Volume 56, Issue 2, pp. 207 - 218
We obtain a discrete universality theorem on the approximation of analytic functions by shifts of L-functions of normalized Hecke-eigen cusp forms with respect to congruence subgroups... 
Ordinary Differential Equations | 11M41 | Cusp form | Space of analytic functions | Mathematics, general | Probability Theory and Stochastic Processes | Mathematics | Actuarial Sciences | Number Theory | Limit theorem | Zeta-function of cusp form | Physical Sciences | Science & Technology
Journal Article
1993, London Mathematical Society student texts, ISBN 9780521435697, Volume 26, ix, 386
The theory of p-adic and classic modular forms, and the study of arithmetic and p-adic L-functions has proved to be a fruitful area of mathematics over the last decade... 
Eisenstein series | L-functions
Book
1993, London Mathematical Society lecture note series, ISBN 0521448042, Volume 183, xii, 339
The theory of prehomogeneous vector spaces is a relatively new subject although its origin can be traced back through the works of Siegel to Gauss... 
Functions, Zeta
Book
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