Hodge Decompositions and Dolbeault Complexes on Normal Surfaces
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Publication:4305940
DOI10.2307/2154741zbMath0806.58001OpenAlexW4236569391MaRDI QIDQ4305940
Publication date: 16 February 1995
Full work available at URL: https://doi.org/10.2307/2154741
Hodge theory in global analysis (58A14) Differential complexes (58J10) Normal analytic spaces (32C20) Algebraic topology of manifolds (57N65) Local cohomology of analytic spaces (32C36)
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Cites Work
- \(L^ 2\)-cohomology of normal algebraic surfaces. I
- Modules de Hodge polarisables. (Polarisable Hodge modules)
- L\({}_ 2\)-cohomology of arithmetic varieties
- Intersection homology. II
- Spectral geometry of singular Riemannian spaces
- Pure Hodge structure of the harmonic \(L^ 2\)-forms on singular algebraic surfaces
- \(L_ 2\)-cohomology and intersection homology of certain algebraic varieties with isolated singularities
- The Hodge structures on the intersection homology of varieties with isolated singularities
- On the heat operators of normal singular algebraic surfaces
- Intersection homology theory
- \(L_ 2\)-cohomology of Kähler varieties with isolated singularities
- The \(L_ 2-{\bar \partial}\)-cohomology of an algebraic surface
- Remarks on the \(L^ 2\)-cohomology of singular algebraic surfaces
- L//2 cohomology of warped products and arithmetic groups
- L 2 -cohomology of arithmetic varieties
- On the spectral geometry of spaces with cone-like singularities
- L 2 -Dolbeault Complexes on Singular Curves and Surfaces
- Index Theory on Curves
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