Power linear Keller maps of rank two are linearly triangularizable

DOI10.1016/j.jpaa.2004.06.003zbMath1064.14077OpenAlexW2030599175MaRDI QIDQ1765695

Charles Ching-An Cheng

Publication date: 23 February 2005

Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jpaa.2004.06.003

Mathematics Subject Classification ID

Jacobian problem (14R15) Affine spaces (automorphisms, embeddings, exotic structures, cancellation problem) (14R10)

Related Items (5)

Power linear Keller maps with ditto triangularizations ⋮ Quadratic linear Keller maps of nilpotency index three ⋮ Some remarks on the Jacobian conjecture and polynomial endomorphisms ⋮ The strong nilpotency index of a matrix ⋮ The Jacobian conjecture: Linear triangularization for homogeneous polynomial maps in dimension three

Cites Work

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• Polynomial automorphisms and the Jacobian conjecture
• Quadratic linear Keller maps
• Power linear Keller maps of dimension four
• An effective approach to Keller's Jacobian conjecture
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• The Jacobian conjecture: Reduction of degree and formal expansion of the inverse
• Strong nilpotence holds in dimensions up to five only^∗
• The jacobian conjecture: linear triangularizatlon for cubics in dimension three
• Poisson brackets and two-generated subalgebras of rings of polynomials
• The tame and the wild automorphisms of polynomial rings in three variables
• Über ganze birationale Transformationen der Ebene.
• Cubic linear Keller maps

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