New diagonal family plus decomposition theorem reduces cohomogeneity-one actions on mixed symmetric spaces to single-type cases.
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3 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
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math.DG 3years
2026 3verdicts
UNVERDICTED 3representative citing papers
Classification of homogeneous hypersurfaces in Sol₁⁴, Sol_{m,n}⁴ and Nil⁴.
The authors classify polar homogeneous foliations on rank one symmetric spaces of noncompact type up to orbit equivalence.
citing papers explorer
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Cohomogeneity one actions on symmetric spaces of mixed type
New diagonal family plus decomposition theorem reduces cohomogeneity-one actions on mixed symmetric spaces to single-type cases.
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Homogeneous hypersurfaces of the four-dimensional Thurston geometries $\mathrm{Sol}_1^4$, $\mathrm{Sol}_{m,n}^4$ and $\mathrm{Nil}^4$
Classification of homogeneous hypersurfaces in Sol₁⁴, Sol_{m,n}⁴ and Nil⁴.
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Polar homogeneous foliations on symmetric spaces of rank one
The authors classify polar homogeneous foliations on rank one symmetric spaces of noncompact type up to orbit equivalence.