Derives Pohozaev compatibility between weak limit and bubble involving the Weyl tensor for Yang-Mills bubbling on general 4-manifolds, extending Yin's obstructions and ruling out some bubbling on CP2.
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4 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
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2026 4verdicts
UNVERDICTED 4representative citing papers
T-positive links are precisely the strongly quasipositive links that are closures of T-homogeneous braids, strictly containing non-split braid positive links, with all strongly quasipositive fibered knots up to 12 crossings being T-positive.
An explicit maw dual graph construction extracts the Thurston norm from sutured manifold hierarchies, yielding computations for three-component pretzel link exteriors and a theorem that certain nonseparating surfaces in Haken manifolds lie outside open top-dimensional cones of the norm ball.
Plebanski's chiral 2-form formulation of GR reveals additional structure in Einstein's equations and supplies new analytical and numerical tools.
citing papers explorer
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Pohozaev identities and bubbling obstruction for Yang-Mills fields in conformal dimension
Derives Pohozaev compatibility between weak limit and bubble involving the Weyl tensor for Yang-Mills bubbling on general 4-manifolds, extending Yin's obstructions and ruling out some bubbling on CP2.
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On T-positive links
T-positive links are precisely the strongly quasipositive links that are closures of T-homogeneous braids, strictly containing non-split braid positive links, with all strongly quasipositive fibered knots up to 12 crossings being T-positive.
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Sutured manifold hierarchies and the Thurston nom
An explicit maw dual graph construction extracts the Thurston norm from sutured manifold hierarchies, yielding computations for three-component pretzel link exteriors and a theorem that certain nonseparating surfaces in Haken manifolds lie outside open top-dimensional cones of the norm ball.
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General Relativity via differential forms -- explorations in Plebanski's Formalism for GR
Plebanski's chiral 2-form formulation of GR reveals additional structure in Einstein's equations and supplies new analytical and numerical tools.