| Article ID | Journal | Published Year | Pages | File Type |
|---|---|---|---|---|
| 4595082 | Journal of Number Theory | 2007 | 25 Pages |
Abstract
In this paper we will prove Goncharov's 22-term relations (see [A.B. Goncharov, Geometry of configurations, polylogarithms and motivic cohomology, Adv. Math. 114 (1995) 179–319. [G1]]) in the linearized version of Bloch's higher Chow group CH3(F,5) using linear fractional cycles of Bloch, Kriz and Totaro under the Beilinson–Soulé vanishing conjecture that CH2(F,n)=0 for n⩾4.
Related Topics
Physical Sciences and Engineering
Mathematics
Algebra and Number Theory
