Canonical Forms Under Certain Actions on the Classical Compact Simple Lie Groups

Author:

Ikawa Osamu

Publisher

Springer Japan

Reference6 articles.

1. Harvey, R., Lawson, Jr. H.B.: Calibrated geometries. Acta Math. 148, 47–157 (1982)

2. Heintze, E., Palais, R.S., Terng, C.-L., Thorbergsson, G.: Hyperpolar actions on symmetric spaces. Geometry, topology, & physics, pp. 214–245. Conf. Proc. Lecture Notes Geom. Topology, IV. Int. Press, Cambridge, MA (1995)

3. Ikawa, O.: The geometry of symmetric triad and orbit spaces of Hermann actions. J. Math. Soc. Jpn. 63, 70–136 (2011)

4. Ikawa, O., Tanaka, M.S., Tasaki, H.: The fixed point set of a holomorphic isometry, the intersection of two real forms in a Hermitian symmetric space of compact type and symmetric triads. Preprint

5. Kollross, A.: A classification of hyperpolar and cohomogeneity one actions. Trans. Am. Math. Soc. 354, 571–612 (2002)

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