Investigation of the Nicole model
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Publication:3441795
DOI10.1063/1.2199089zbMath1111.81118arXivhep-th/0602152OpenAlexW3102180004WikidataQ112234582 ScholiaQ112234582MaRDI QIDQ3441795
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Publication date: 16 May 2007
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/hep-th/0602152
Yang-Mills and other gauge theories in quantum field theory (81T13) Variational problems in infinite-dimensional spaces (58Exx)
Related Items (7)
Soliton stability in some knot soliton models ⋮ Conservation laws in Skyrme-type models ⋮ A first integration of some knot soliton models ⋮ A study on relativistic Lagrangian field theories with non-topological soliton solutions ⋮ INTEGRABLE THEORIES AND LOOP SPACES: FUNDAMENTALS, APPLICATIONS AND NEW DEVELOPMENTS ⋮ Pullback of the volume form, integrable models in higher dimensions and exotic textures ⋮ Hopf solitons in the Nicole model
Cites Work
- Generalized eikonal knots and new integrable dynamical systems
- Generalized integrability conditions and target space geometry
- A new approach to integrable theories in any dimension
- Existence of energy minimizers as stable knotted solitons in the Faddeev model
- Hopf maps as static solutions of the complex eikonal equation
- Integrability from an Abelian subgroup of the diffeomorphisms group
- Hopf solitons onS3and3
- Knots as Stable Soliton Solutions in a Three-Dimensional Classical Field Theory
- On a low energy bound in a class of chiral field theories with solitons
- Toroidal solitons in \(3+1\)-dimensional integrable theories
- Finite-energy static solutions to chiral models in three space dimensions
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