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.
Conformal product structures on compact Kähler manifolds
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
fields
math.DG 2years
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.
citing papers explorer
-
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.
-
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.