The Geometry of Critical and Near-Critical Values of Differentiable Mappings.
Some quantitative results in singularity theory
The classical singularity theory deals with singularities of various mathematical objects: curves and surfaces, mappings, solutions of differential equations, etc. In particular, singularity theory treats the tasks of recognition, description and classification of singularities in each of these cases. In many applications of singularity theory it is important to sharpen its basic results, making them "quantitative", i.e. providing explicit and effectively computable estimates for all the important...
Projection of analytic sets and Bernstein inequalities
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