A variational functional E on Riemannian metrics vanishes precisely when geodesics realize prescribed unparametrised paths, and every conformal class on a surface admits a unique (up to homothety) conformally critical metric for E.
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4 Pith papers cite this work. Polarity classification is still indexing.
4
Pith papers citing it
years
2026 4verdicts
UNVERDICTED 4representative citing papers
CR Paneitz operator on non-embeddable 3D tori has infinitely many negative eigenvalues under mild assumptions.
Quantitative strong localization of the Kobayashi-Eisenman volume element near plurisubharmonic peak points, yielding non-tangential asymptotic limits at exponentially flat infinite-type boundary points.
Extends classification of rank-2 co-Higgs bundles on Hopf surfaces to construct Poisson 3-folds and describe their symplectic leaves.
citing papers explorer
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Prescribing geodesics and a variational problem for Riemannian metrics
A variational functional E on Riemannian metrics vanishes precisely when geodesics realize prescribed unparametrised paths, and every conformal class on a surface admits a unique (up to homothety) conformally critical metric for E.
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Non-embeddable torus and CR Paneitz operator
CR Paneitz operator on non-embeddable 3D tori has infinitely many negative eigenvalues under mild assumptions.
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Strong Localization of the Kobayashi-Eisenman Volume Element and Its Boundary Asymptotics
Quantitative strong localization of the Kobayashi-Eisenman volume element near plurisubharmonic peak points, yielding non-tangential asymptotic limits at exponentially flat infinite-type boundary points.
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Poisson three-folds constructed from co-Higgs bundles on Hopf surfaces
Extends classification of rank-2 co-Higgs bundles on Hopf surfaces to construct Poisson 3-folds and describe their symplectic leaves.