A proof of Schwartz's conjecture about the eigenvalues of Lannes' \(T\)-functor

DOI10.1016/j.jalgebra.2015.08.010zbMath1328.55021OpenAlexW1827905650WikidataQ123281449 ScholiaQ123281449MaRDI QIDQ891452

Nguyen Dang Ho Hai

Publication date: 17 November 2015

Published in: Journal of Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jalgebra.2015.08.010

zbMATH Keywords

Brauer characters of finite groupsunstable \(A\)-modules

Mathematics Subject Classification ID

Steenrod algebra (55S10)

Related Items (1)

Deligne-Lusztig characters of the finite general linear groups and eigenvectors of Lannes' T-functor

Cites Work

• Subalgebras of Steenrod algebra and the action of matrices on truncated polynomial algebras
• The Segal conjecture for elementary abelian \(p\)-groups
• Modular symmetric functions and irreducible modular representations of general linear groups
• On function spaces whose source is the classifying space of an elementary abelian \(p\)-group
• Generic representations of the finite general linear groups and the Steenrod algebra. II
• On a conjecture of Lionel Schwartz about the eigenvalues of Lannes' T-functor
• Lannes' T Functor on Summands of H ∗ (B(Z/p) s )
• Stable decompositions of classifying spaces of finite abelianp-groups
• The Categories of Unstable Modules and Unstable Algebras Over the Steenrod Algebra Modulo Nilpotent Objects
• Generic Representations of the Finite General Linear Groups and the Steenrod Algebra: I
• Using Algebraic Geometry
• Unnamed Item
• Unnamed Item
• Unnamed Item

This page was built for publication: A proof of Schwartz's conjecture about the eigenvalues of Lannes' \(T\)-functor