Pages that link to "Item:Q1688240"
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The following pages link to An algorithm to compute a presentation of pushforward modules (Q1688240):
Displaying 8 items.
- Geometry and equisingularity of finitely determined map germs from \({\mathbb {C}}^n\) to \({\mathbb {C}}^3\), \(n >2\) (Q282974) (← links)
- Equisingularity of map germs from a surface to the plane (Q1697763) (← links)
- The extra-nice dimensions (Q2089710) (← links)
- Equimultiplicity of families of map germs from \({\mathbb{C}}^2\) to \({\mathbb{C}}^3\) (Q2177947) (← links)
- The biLipschitz geometry of complex curves: an algebraic approach (Q2223584) (← links)
- A presentation matrix associated to the discriminant of a co-rank one map-germ from ℂⁿ to ℂⁿ (Q2975201) (← links)
- On the topology of the transversal slice of a quasi-homogeneous map germ (Q6198126) (← links)
- Singularities of frontal surfaces (Q6199844) (← links)