12 citations · 17 across the 3 of their papers we have counts for
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math.AG2006★ 1 cited
Linear free divisors and the global logarithmic comparison theorem
Michel Granger, David Mond, Alicia Nieto-Reyes +1
A complex hypersurface D in complex affine n-space C^n is a linear free divisor (LFD) if its module of logarithmic vector fields has a global basis of linear vector fields. We clas…
math.AG2006★ 4 cited
Quasihomogeneity of isolated singularities and logarithmic cohomology
Michel Granger, Mathias Schulze
We characterize quasihomogeneity of isolated singularities by the injectivity of the map induced by the first differential of the logarithmic differential complex in the top local…
math.AG2004★ 12 cited
On the formal structure of logarithmic vector fields
Michel Granger, Mathias Schulze
In this article, we prove that a free divisor in a three dimensional complex manifold must be Euler homogeneous in a strong sense if the cohomology of its complement is the hyperco…