C. Pintea

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20082026

most citedManifolds which admit maps with finitely many critical points into spheres of small dimensions

2 citations · 3 across the 6 of their papers we have counts for

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math.GT2016★ 2 cited

Manifolds which admit maps with finitely many critical points into spheres of small dimensions

Louis Funar, Cornel Pintea

We construct, for $m \geq 6$ and $2 n \leq m$ , closed manifolds $M^{m}$ with finite nonzero $φ (M^{m}, S^{n}$ ), where $φ (M, N)$ denotes the minimum number of critical points of a smooth…

math.GT2008

Examples of smooth maps with finitely many critical points in dimensions $(4, 3)$ , $(8, 5)$ and $(16, 9)$

Louis Funar, Cornel Pintea, Ping Zhang

We consider manifolds $M^{2 n}$ which admit smooth maps into a connected sum of $S^{1} \times S^{n}$ with only finitely many critical points, for $n \in {2, 4, 8}$ , and compute the minimal…

Manifolds which admit maps with finitely many critical points into spheres of small dimensions

Examples of smooth maps with finitely many critical points in dimensions (4,3), (8,5) and (16,9)

Examples of smooth maps with finitely many critical points in dimensions $(4, 3)$ , $(8, 5)$ and $(16, 9)$