Hopf solitons and area-preserving diffeomorphisms of the sphere

DOI10.1023/A:1010944704177zbMath0981.81053arXivhep-th/0012176OpenAlexW3101861194MaRDI QIDQ5944763

A. V. Razumov, Luiz Agostinho Ferreira

Publication date: 2 April 2002

Published in: Letters in Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/0012176

zbMATH Keywords

\((3+ 1)\)-dimensional local field theoryarea-preserving diffeomorphismsinfinite number of local conserved currentsNoether currentsPoisson bracket algebratopological charges

Mathematics Subject Classification ID

Model quantum field theories (81T10) General topics in linear spectral theory for PDEs (35P05) Perturbation theory of linear operators (47A55)

Related Items (10)

Soliton stability in some knot soliton models ⋮ Characteristic analysis for integrable soliton models on two-dimensional target spaces ⋮ Generalized integrability conditions and target space geometry ⋮ Exact time dependent Hopf solitons in \(3+1\) dimensions ⋮ Spinning Hopf solitons on \(S^{3} \times \mathbb{R}\) ⋮ A model for Hopfions on the space–time S3×R ⋮ Some aspects of self-duality and generalised BPS theories ⋮ INTEGRABLE THEORIES AND LOOP SPACES: FUNDAMENTALS, APPLICATIONS AND NEW DEVELOPMENTS ⋮ Pullback of the volume form, integrable models in higher dimensions and exotic textures ⋮ Integrability from an Abelian subgroup of the diffeomorphisms group

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