Compact non-flat constant-curvature manifolds and irreducible non-positive locally symmetric spaces are claimed to admit no conformal product structures, but the stated main theorem is not supported as written.
Weyl connections with special holonomy on compact conformal manifolds
2 Pith papers cite this work, alongside 1 external citations. Polarity classification is still indexing.
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2026 2representative citing papers
Constructs a conformal product structure on S^3 via the Reeb foliation as the first example on a compact simply connected manifold not from a global product.
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Conformal product structures on compact manifolds with constant sectional curvature
Compact non-flat constant-curvature manifolds and irreducible non-positive locally symmetric spaces are claimed to admit no conformal product structures, but the stated main theorem is not supported as written.
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Conformal product structures on $S^3$
Constructs a conformal product structure on S^3 via the Reeb foliation as the first example on a compact simply connected manifold not from a global product.