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Journal article
Local Geometric Invariants of Integrable Evolution Equations
Journal of mathematical physics, v 35(4), pp 1732-1737
05 Jan 1994
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Abstract
The integrable hierarchy of commuting vector fields for the localized
induction equation of 3D hydrodynamics, and its associated recursion operator,
are used to generate families of integrable evolution equations which preserve
local geometric invariants of the evolving curve or swept-out surface.
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Details
- Title
- Local Geometric Invariants of Integrable Evolution Equations
- Creators
- Joel Langer - Case Western Reserve UniversityRon Perline - Drexel University
- Publication Details
- Journal of mathematical physics, v 35(4), pp 1732-1737
- Publisher
- American Institute of Physics (AIP)
- Resource Type
- Journal article
- Language
- English
- Academic Unit
- Mathematics
- Web of Science ID
- WOS:A1994NE02000020
- Scopus ID
- 2-s2.0-36449009745
- Other Identifier
- 991019173894404721
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- Collaboration types
- Domestic collaboration
- Web of Science research areas
- Physics, Mathematical