Pages that link to "Item:Q1107180"
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The following pages link to On the number of cusps of stable perturbations of a plane-to-plane singularity (Q1107180):
Displaying 17 items.
- The link of a finitely determined map germ from \(R^{2}\) to \(R^{2}\) (Q616645) (← links)
- On polynomial mappings from the plane to the plane (Q743692) (← links)
- On the number of branches of a plane curve germ (Q1087195) (← links)
- On surfaces and their contours (Q1178737) (← links)
- The Gauss-Bonnet theorem for coherent tangent bundles over surfaces with boundary and its applications (Q2187714) (← links)
- Whitney theorem for complex polynomial mappings (Q2193035) (← links)
- On the number of cusps of perturbations of complex polynomials (Q2302643) (← links)
- On bifurcations of cusps (Q2317150) (← links)
- Whitney's umbrellas in stable perturbations of a map germ \((\mathbb R^n,0)\to (\mathbb R^{2n-1},0)\) (Q2372719) (← links)
- On linear deformations of Brieskorn singularities of two variables into generic maps (Q2396266) (← links)
- Criteria for singularities for mappings from two-manifold to the plane. the number and signs of cusps (Q2403182) (← links)
- On the topology of stable maps (Q2445043) (← links)
- Cobordism of Morse functions on surfaces, the universal complex of singular fibers and their application to map germs (Q2492040) (← links)
- Counting singularities via Fitting ideals (Q2888828) (← links)
- Cusps and Double Folds of Germs of Analytic Maps C<sup>2</sup> → C<sup>2</sup> (Q3978861) (← links)
- Visually Evaluating the Topological Equivalence of Bounded Bivariate Fields (Q5861928) (← links)
- Remarks on invertible binomial singularities (Q6635382) (← links)