Abstract
Let $\mathscr{F}$ be a minimal foliation of a complete Riemannian manifold (M, g). Assume that the orthogonal distribution to $\mathscr{F}$ is also integrable. We show that if the growth of $\mathscr{F}$ is at most 2 then any Killing field with bounded length preserves the foliation $mathscr{F}$.
Citation
Gen-ichi Oshikiri. "On killing fields preserving minimal foliations of polynomial growth at most 2." Tsukuba J. Math. 35 (2) 253 - 258, December 2011. https://doi.org/10.21099/tkbjm/1331658707
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