| Front for the arXiv | |||
| |||
| math.NT/0310177 |
![[pdf]](/images/buttons/pdf.png)
![[ps]](/images/buttons/ps.png)
![[dvi]](/images/buttons/dvi.png)
![[src]](/images/buttons/src.png)
![[arxiv]](/images/buttons/arxiv.png)
Title: The double shuffle relations for p-adic multiple zeta values
Authors: Amnon Besser, Hidekazu Furusho
Categories: math.NT Number Theory (math.AG Algebraic Geometry)
Comments: 27 pages
MSC: 11G55; 11S80
Abstract: We give a proof of double shuffle relations for $p$-adic multiple zeta values
by developing higher dimensional version of tangential base points and
discussing a relationship with two (and one) variable $p$-adic multiple
polylogarithms.
Owner: Hidekazu Furusho
Version 1: Mon, 13 Oct 2003 05:12:03 GMT
Version 2: Wed, 7 Jan 2004 01:58:48 GMT
Version 3: Fri, 17 Mar 2006 08:02:39 GMT
![[help e-mail]](/images/help.png)
- for questions or comments about the FrontarXiv contact page - for questions about downloading and submitting e-prints |