Y. Genzmer
Published 2007-01-04Version 1
We study some kind of rigidity property for dicritical foliation in the complex plane. In fact, we prove that for a generic dicritical foliation, there exists deformations of the resolution space which cannot carry any deformation of the foliation with constant holonomy pseudo-group. This situation never occurs in the non-dicritical case.
On a rigidity property of perturbations of circle bundles on 3-manifolds
An investigation of multiplicative invariance in the complex plane
Dynamics of $\displaystyle{z_{n+1}=\frac{α+ αz_{n}+β z_{n-1}}{1+z_{n}}}$ in Complex Plane
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