On the minimal number of critical points of smooth maps between closed manifolds
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Publication:1033863
DOI10.1134/S1061920809030042zbMath1194.58032OpenAlexW1976480088MaRDI QIDQ1033863
Dorin Andrica, E. A. Kudryavtseva, Luois Funar
Publication date: 10 November 2009
Published in: Russian Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1134/s1061920809030042
Related Items (3)
Aspects of Global Analysis of Circle-Valued Mappings ⋮ Maps with finitely many critical points into high dimensional manifolds ⋮ Examples of smooth maps with finitely many critical points in dimensions $(4,3)$, $(8,5)$ and $(16,9)$
Cites Work
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- Topological type of isolated critical points
- Handlebody decompositions of 4-manifolds and torus fibrations
- Realization of primitive branched coverings over closed surfaces following the Hurwitz approach
- On the number of vanishing cycles in Lefschetz fibrations
- Lefschetz pencils on symplectic manifolds.
- Differentiable maps with O-dimensional critical set. I
- Minimal number of singular fibers in a Lefschetz fibration
- Examples of smooth maps with finitely many critical points in dimensions $(4,3)$, $(8,5)$ and $(16,9)$
- Realizability of Branched Coverings of Surfaces
- On the Construction of Branched Coverings of Low-Dimensional Manifolds
- Branch Point Structure of Covering Maps Onto Nonorientable Surfaces
- Continuous mappings with an infinite number of topologically critical points
- Clustering of critical points in Lefschetz fibrations and the symplectic Szpiro inequality
- On Smooth Maps with Finitely Many Critical Points
- Ramified coverings of Riemann surfaces
- Singular fibers in Lefschetz fibrations on manifolds with \(b_2^+=1\)
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