Stability analysis of some integrable Euler equations for SO(n)

Details Stability analysis of some integrable Euler equations for SO(n) Stability analysis of some integrable Euler equations for SO(n)

2002-03-26

arxiv.org/abs/math-ph/0203053v2

J. Nonlin. Math. Phys. 10 (2003) 304-317

Physics

Mathematical Physics

15 pages, LaTeX, minor stylistic changes in v2

Scientific paper

A family of special cases of the integrable Euler equations on $so(n)$ introduced by Manakov in 1976 is considered. The equilibrium points are found and their stability is studied. Heteroclinic orbits are constructed that connect unstable equilibria and are given by the orbits of certain 1-parameter subgroups of SO(n). The results are complete in the case $n=4$ and incomplete for $n>4$.

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