Eliminating Higher-Multiplicity Intersections, III. Codimension 2
- Authors: Avvakumov S.1, Wagner U.1, Mabillard I.1, Skopenkov A.B.2,3
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Affiliations:
- Institute of Science and Technology Austria
- Moscow Institute of Physics and Technology (National Research University)
- Independent University of Moscow
- Issue: Vol 75, No 6 (2020)
- Pages: 173-174
- Section: Articles
- URL: https://journals.rcsi.science/0042-1316/article/view/133657
- DOI: https://doi.org/10.4213/rm9943
- ID: 133657
Cite item
Abstract
About the authors
Sergey Avvakumov
Institute of Science and Technology Austria
Email: sergey.avvakumov@ist.ac.at
Uli Wagner
Institute of Science and Technology Austria
Email: uli@ist.ac.at
Isaac Mabillard
Institute of Science and Technology Austria
Email: imabillard@ist.ac.at
Arkadiy Borisovich Skopenkov
Moscow Institute of Physics and Technology (National Research University); Independent University of Moscow
Email: askopenkov@gmail.com
Doctor of physico-mathematical sciences, no status
References
- S. Avvakumov, I. Mabillard, A. Skopenkov, U. Wagner, Eliminating higher-multiplicity intersections. III. Codimension 2, 2018 (v1 – 2015), 24 pp.
- M. H. Freedman, V. S. Krushkal, P. Teichner, “Van Kampen's embedding obstruction is incomplete for $2$-complexes in $mathbb{R}^4$”, Math. Res. Lett., 1:2 (1994), 167–176
- I. Mabillard, U. Wagner, Eliminating higher-multiplicity intersections. I. A Whitney trick for Tverberg-type problems, 2015, 40 pp.
- S. A. Melikhov, Gauss type formulas for link map invariants, 2017, 21 pp.
- M. Özaydin, Equivariant maps for the symmetric group, Unpublished preprint, Univ. of Wisconsin–Madison, 1987, 17 pp.
- А. Б. Скопенков, “Топологическая гипотеза Тверберга”, УМН, 73:2(440) (2018), 141–174
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