Journal title
Proceedings of the London Mathematical Society
DOI
10.1112/plms/pdp043
Issue
2
Volume
100
Last updated
2024-02-16T19:27:06.007+00:00
Page
560-584
Abstract
A variant of Brauer's induction method is developed. It is shown that quartic p-adic forms with at least 9127 variables have non-trivial zeros, for every p. For odd p considerably fewer variables are needed. There are also subsidiary new results concerning quintic forms, and systems of forms. © 2009 London Mathematical Society.
Symplectic ID
50327
Submitted to ORA
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Publication type
Journal Article
Publication date
01 Mar 2010