The Automorphism Group of a Composition of Quadratic Forms
From MaRDI portal
Publication:3941491
DOI10.2307/1998455zbMath0483.10021OpenAlexW4251516275MaRDI QIDQ3941491
Publication date: 1982
Full work available at URL: https://doi.org/10.2307/1998455
Related Items (22)
The angular Laplacian on symmetric Damek-Ricci spaces ⋮ A Generalization of a Theorem on Naturally Reductive Homogeneous Spaces ⋮ Rigidity of 2-step Carnot groups ⋮ Complete classification of pseudo \(H\)-type Lie algebras. I ⋮ Exceptional families of measures on Carnot groups ⋮ Magnetic fields on non-singular 2-step nilpotent Lie groups ⋮ Scalar products on Clifford modules and pseudo-\(H\)-type Lie algebras ⋮ \(H\)-type groups and Clifford modules ⋮ Automorphism groups of pseudo \(H\)-type algebras ⋮ Unnamed Item ⋮ Solvsolitons associated with Heisenberg algebras ⋮ Horizontal submanifolds of groups of Heisenberg type ⋮ On derivations of subalgebras of real semisimple Lie algebras ⋮ The biradial Paley-Wiener theorem for the Helgason Fourier transform on Damek-Ricci spaces ⋮ Homogeneous spaces with sections ⋮ Complete classification of pseudo \(H\)-type algebras. II ⋮ Polar actions on Damek-Ricci spaces ⋮ On homogeneous manifolds whose isotropy actions are polar ⋮ \(H\)-type groups and Iwasawa decompositions ⋮ Modified \(H\)-type groups and symmetric-like Riemannian spaces ⋮ Unnamed Item ⋮ An approach to symmetric spaces of rank one via groups of Heisenberg type
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Riemannian nilmanifolds attached to Clifford modules
- The equivalence of sesquilinear forms
- Tabellen zu den einfachen Lie Gruppen und ihren Darstellungen
- Forms over rings with involution
- Forms over semisimple algebras with involution
- Transformation groups of spheres
- Transitivity in the Spinorial Kernel and the Commutator Subgroup of the Orthogonal Group
- Fundamental Solutions for a Class of Hypoelliptic PDE Generated by Composition of Quadratic Forms
This page was built for publication: The Automorphism Group of a Composition of Quadratic Forms