On Gottlieb groups G_{n+k}(M(Z^m + Z_2,n)) for k=1,2
We are motivated by [M. Arkowitz. K. Maruyama. J. Math. Soc. Japan, 66(3):735-743, 2014]: "It would be interesting to compute other Gottlieb groups of Moore spaces such as, for example, G{n+1}(M(A,n))" to compute the Gottlieb groups Gn+k(M(ℤm⊕ℤ2,n)) for k=1,2 and m≥1.
| Main Authors: | , , |
|---|---|
| Format: | Article |
| Language: | English |
| Published: |
Odesa National University of Technology
2024-02-01
|
| Series: | Pracì Mìžnarodnogo Geometričnogo Centru |
| Subjects: | |
| Online Access: | https://journals.ontu.edu.ua/index.php/geometry/article/view/2562 |
| _version_ | 1797303246180581376 |
|---|---|
| author | Thiago de Melo Marek Golasiński Rodrigo Bononi |
| author_facet | Thiago de Melo Marek Golasiński Rodrigo Bononi |
| author_sort | Thiago de Melo |
| collection | DOAJ |
| description | We are motivated by [M. Arkowitz. K. Maruyama. J. Math. Soc. Japan, 66(3):735-743, 2014]: "It would be interesting to compute other Gottlieb groups of Moore spaces such as, for example, G{n+1}(M(A,n))" to compute the Gottlieb groups Gn+k(M(ℤm⊕ℤ2,n)) for k=1,2 and m≥1. |
| first_indexed | 2024-03-07T23:50:07Z |
| format | Article |
| id | doaj.art-6e2db9c20647438f978ea43af487d87c |
| institution | Directory Open Access Journal |
| issn | 2072-9812 2409-8906 |
| language | English |
| last_indexed | 2024-03-07T23:50:07Z |
| publishDate | 2024-02-01 |
| publisher | Odesa National University of Technology |
| record_format | Article |
| series | Pracì Mìžnarodnogo Geometričnogo Centru |
| spelling | doaj.art-6e2db9c20647438f978ea43af487d87c2024-02-19T08:47:39ZengOdesa National University of TechnologyPracì Mìžnarodnogo Geometričnogo Centru2072-98122409-89062024-02-01171183510.15673/pigc.v17i1.25622562On Gottlieb groups G_{n+k}(M(Z^m + Z_2,n)) for k=1,2Thiago de Melo0Marek Golasiński1Rodrigo Bononi2São Paulo State University (Unesp)Faculty of Mathematics and Computer Science, University of Warmia and MazurySão Paulo State University (Unesp)We are motivated by [M. Arkowitz. K. Maruyama. J. Math. Soc. Japan, 66(3):735-743, 2014]: "It would be interesting to compute other Gottlieb groups of Moore spaces such as, for example, G{n+1}(M(A,n))" to compute the Gottlieb groups Gn+k(M(ℤm⊕ℤ2,n)) for k=1,2 and m≥1.https://journals.ontu.edu.ua/index.php/geometry/article/view/2562finitely generated abelian groupgottlieb groupmoore spacesmash (wedge) productsuspensionwhitehead producteuler-poincaré number |
| spellingShingle | Thiago de Melo Marek Golasiński Rodrigo Bononi On Gottlieb groups G_{n+k}(M(Z^m + Z_2,n)) for k=1,2 Pracì Mìžnarodnogo Geometričnogo Centru finitely generated abelian group gottlieb group moore space smash (wedge) product suspension whitehead product euler-poincaré number |
| title | On Gottlieb groups G_{n+k}(M(Z^m + Z_2,n)) for k=1,2 |
| title_full | On Gottlieb groups G_{n+k}(M(Z^m + Z_2,n)) for k=1,2 |
| title_fullStr | On Gottlieb groups G_{n+k}(M(Z^m + Z_2,n)) for k=1,2 |
| title_full_unstemmed | On Gottlieb groups G_{n+k}(M(Z^m + Z_2,n)) for k=1,2 |
| title_short | On Gottlieb groups G_{n+k}(M(Z^m + Z_2,n)) for k=1,2 |
| title_sort | on gottlieb groups g n k m z m z 2 n for k 1 2 |
| topic | finitely generated abelian group gottlieb group moore space smash (wedge) product suspension whitehead product euler-poincaré number |
| url | https://journals.ontu.edu.ua/index.php/geometry/article/view/2562 |
| work_keys_str_mv | AT thiagodemelo ongottliebgroupsgnkmzmz2nfork12 AT marekgolasinski ongottliebgroupsgnkmzmz2nfork12 AT rodrigobononi ongottliebgroupsgnkmzmz2nfork12 |