Second-order differential invariants of the rotation group \(O(n)\) and of its extensions: \(E(n),P(1,n),G(1,n)\)

zbMath0757.35065arXivmath-ph/0510042MaRDI QIDQ1200449

I. A. Egorchenko, W. I. Fushchich

Publication date: 16 January 1993

Published in: Acta Applicandae Mathematicae (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math-ph/0510042

zbMATH Keywords

differential invariantsnew classes of nonlinear invariant equations

Mathematics Subject Classification ID

Related Items (8)

On differential equations characterized by their Lie point symmetries ⋮ On covariant realizations of the Poincaré group \(P(1,3)\) ⋮ Differential invariants: Theorem of commutativity. ⋮ Differential invariants of classical groups ⋮ Realizations of the Poincaré algebra and Poincaré-invariant equations in three-dimensional space-time ⋮ Lie remarkable partial differential equations characterized by Lie algebras of point symmetries ⋮ Differential invariants of a Lie group action: syzygies on a generating set ⋮ Differential invariants, hidden and conditional symmetry

This page was built for publication: Second-order differential invariants of the rotation group \(O(n)\) and of its extensions: \(E(n),P(1,n),G(1,n)\)