By K. Hashimoto,Y. Namikawa
Comprised of 18 sections, this quantity starts off through discussing zeta features linked to cones and their detailed values, through an research of cusps on Hilbert modular forms and values of L-functions. The reader is then brought to the size formulation of Siegel modular kinds; the graded earrings of modular types in numerous variables; and Selberg-Ihara's zeta functionality for p-adic discrete teams. next chapters specialize in zeta features of finite graphs and representations of p-adic teams; invariants and Hodge cycles; T-complexes and Ogata's zeta 0 values; and the constitution of the icosahedral modular workforce.
This ebook should be an invaluable source for mathematicians and scholars of mathematics.
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Extra info for Automorphic Forms and Geometry of Arithmetic Varieties (Advanced Studies in Pure Mathematics)
Automorphic Forms and Geometry of Arithmetic Varieties (Advanced Studies in Pure Mathematics) by K. Hashimoto,Y. Namikawa