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Type of generating function in mathematics
In mathematics, an Igusa zeta function is a type of generating function, counting the number of solutions of an equation, modulo p, p2, p3, and so on.
Igusa_zeta_function
Index of lists with the same name
zeta function of a variety Height zeta function of a variety Hurwitz zeta function, a generalization of the Riemann zeta function Igusa zeta function
List_of_zeta_functions
Japanese mathematician (1924–2013)
algebraic geometry and number theory. The Igusa zeta-function, the Igusa quartic, Igusa subgroups, Igusa curves, and Igusa varieties are named after him. He was
Jun-Ichi_Igusa
the Baire category theorem. Igusa zeta-function An Igusa zeta-function, named for Jun-ichi Igusa, is a generating function counting numbers of points on
Glossary of arithmetic and diophantine geometry
Glossary_of_arithmetic_and_diophantine_geometry
Belgian mathematician
Genealogy Project Denef, Jan; Loeser, François (1998). "Motivic Igusa zeta functions". Journal of Algebraic Geometry. 7 (3): 505–537. MR 1618144. Denef
Jan_Denef
French mathematician (born 1958)
retrieved 2015-11-16. Denef, Jan; Loeser, François (1998). "Motivic Igusa zeta functions". Journal of Algebraic Geometry. 7 (3): 505–537. MR 1618144. Denef
François_Loeser
Numbers expressible as integrals of algebraic functions
NT]. Belkale, Prakash; Brosnan, Patrick (2003). "Periods and Igusa local zeta functions". International Mathematics Research Notices. 2003 (49): 2655
Period_(number_theory)
American mathematician
American mathematician specializing in number theory and the theory of zeta functions. She was the Julia and Sarah Ann Adams Professor of Mathematics at Mount
Margaret_M._Robinson
Indian-American mathematician
(link) Belkale, Prakash; Brosnan, Patrick (2003). "Periods and Igusa Local Zeta functions". Int. Math. Res. Not. 2003 (49): 2655–2670. doi:10.1155/S107379280313142X
Prakash_Belkale
American mathematician (born 1945)
for the interesting factor of their zeta functions. For exponential sums, they expressed the degree of the L-function (or its reciprocal) given in terms
Steven_Sperber
non-additif (derived functors) Roger Godement, Les fonctions zêta des algèbres simples, I (zeta-function of a simple algebra) Michel A. Kervaire, L'homotopie
Séminaire Nicolas Bourbaki (1950–1959)
Séminaire_Nicolas_Bourbaki_(1950–1959)
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IGUSA ZETA-FUNCTION
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IGUSA ZETA-FUNCTION
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