Actions of \(G_a\) on \(\mathbb{A}^3\) defined by homogeneous derivations
From MaRDI portal
Publication:1380066
DOI10.1016/S0022-4049(96)00143-0zbMath0904.14027OpenAlexW1482573742WikidataQ56689590 ScholiaQ56689590MaRDI QIDQ1380066
Publication date: 18 January 1999
Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0022-4049(96)00143-0
Related Items
\(\mathbf{G}_a\)-actions on the affine line over a non-reduced ring, On polynomials in three variables annihilated by two locally nilpotent derivations, Coordinates and automorphisms of polynomial and free associative algebras of rank three., Images of locally nilpotent derivations of polynomial algebras in three variables, A counterexample to Hilbert's fourteenth problem in dimension six, The Super-Rank of a Locally Nilpotent Derivation of a Polynomial Ring, Locally nilpotent derivations over a UFD and an application to rank two locally nilpotent derivations of \(k[X_1,\dots,X_n\)], On a class of additive group actions on affine three-space, Homogeneous locally nilpotent derivations of \(k[X,Y,Z\)], The generalized amalgamated product structure of the tame automorphism group in dimension three
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On some properties of locally nilpotent derivations
- A non-triangular action of \({\mathbb{G}}_ a\) on \({\mathbb{A}}^ 3\)
- Automorphisms of polynomial and power series rings
- On free holomorphic \({\mathbb{C}}\)-actions on \({\mathbb{C}}^ n\) and homogeneous Stein manifolds
- Non-complete algebraic surfaces
- On the absence of nontrivial separable forms of the affine plane
- Locally nilpotent derivations over a UFD and an application to rank two locally nilpotent derivations of \(k[X_1,\dots,X_n\)]
- Homogeneous locally nilpotent derivations of \(k[X,Y,Z\)]
- Vector fields on factorial schemes
- Polynomial flows in the plane: A classification based on spectra of derivations
- Triangulability criteria for additive group actions on affine space