Absolute derivations and zeta functions.
By N. Kurokawa, Hiroyuki Ochiai, M. Wakayama. 2003
70 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/7af4114aa65be0068c852dc9a0e73b59feee45be
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Citations in the corpus
- The hyperring of adèle classes (2011, background): “[4,21,29,31,33,39,42]) should not be confused with SpecK, in fact while SpecF1 sits under SpecZ, SpecK is the natural lift of SpecF1 above the generic point of SpecZ.”
- Lambda-rings and the field with one element (2009, background): “[3], Connes–Consani [13], Connes–Consani–Marcoli [14], Deitmar [19][18][20], Diers [26], Durov [27], Haran[36] [35], Kapranov[38], Kapranov–Smirnov[39], Kurokawa[42][43][44], Kurokawa– Ochiai–Wakayama[45], Smirnov [55], Tate–Voloch [59], and To¨en–Vaqui´e[61]. Several of these writers have other pap”
- Mapping F_1-land:An overview of geometries over the field with one element (2009, methodology): “Kurokawa continued his work on zeta functions in the spirit of F1-geometry in the collaboration [24] with Hiroyuki Ochiai and Masato Wakayama and in [25].”
- Schemes over $F_1$ (2004, background): “1 GLn We first repeat the definition of GLn(F1) as in [2].”