Equivariant indices of vector fields and 1-forms
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Publication:2354829
DOI10.1007/s40879-015-0036-6zbMath1336.14007arXiv1307.2054OpenAlexW1996209160MaRDI QIDQ2354829
Wolfgang Ebeling, Sabir M. Gusein-Zade
Publication date: 27 July 2015
Published in: European Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1307.2054
Singularities in algebraic geometry (14B05) Differential forms in global analysis (58A10) Singularities of vector fields, topological aspects (58K45) Frobenius induction, Burnside and representation rings (19A22) Variational aspects of group actions in infinite-dimensional spaces (58E40)
Related Items
Index of a singular point of a vector field or of a 1-form on an orbifold, An equivariant version of the Euler obstruction, On equivariant indices of 1-forms on varieties, Simplest singular points of 1-forms invariant with respect to an action of group of order three
Cites Work
- On an equivariant version of the zeta function of a transformation
- Quadratic forms for a 1-form on an isolated complete intersection singularity
- On equivariant Euler characteristics
- Vector fields on singular varieties
- On the Euler number of an orbifold
- Transformation groups and representation theory
- Chern classes for singular algebraic varieties
- Orbifold Euler characteristics and the number of commuting \(m\)-tuples in the symmetric groups
- A residue formula for the index of a holomorphic flow
- The index of a holomorphic flow with an isolated singularity
- Radial index and Euler obstruction of a 1-form on a singular variety
- Saito duality between Burnside rings for invertible polynomials
- Radial index and Poincaré–Hopf index of 1-forms on semi-analytic sets
- A Note on Symmetry of Singularities
- Caractéristique d'Euler-Poincaré
- HOMOLOGICAL INDEX FOR 1-FORMS AND A MILNOR NUMBER FOR ISOLATED SINGULARITIES
- Orbifold Euler characteristics for dual invertible polynomials
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