Cohomology rings of certain 4-periodic finite groups

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dc.contributor.advisorZvengrowski, Peter D.
dc.contributor.authorTomoda, Satoshi
dc.date.accessioned2017-12-18T21:01:52Z
dc.date.available2017-12-18T21:01:52Z
dc.date.issued2005
dc.descriptionBibliography: p. 292-299en
dc.description.abstractIn 1932, Seifert introduced a large class of 3-manifolds, now called Seifert manifolds. In his paper, he determined the fundamental groups and homology groups of Seifert manifolds. Until the year 2000, however, the ring structures of these cohomology groups were not known apart from a few special cases. Bryden, Hayat-Legrand, Zieschang, and Zvengrowski computed the cup product structures in the cohomology of orientable Seifert manifolds with infinite fundamental group and coefficients Zp (for p prime). This dissertation is primarily devoted to carrying out the above programme for those Seifert manifolds with finite fundamental group, also known as the Clifford-Klein spherical space forms, with coefficients including both Z and Zp.en
dc.format.extentxvi, 301 leaves ; 30 cm.en
dc.identifier.citationTomoda, S. (2005). Cohomology rings of certain 4-periodic finite groups (Doctoral thesis, University of Calgary, Calgary, Canada). Retrieved from https://prism.ucalgary.ca. doi:10.11575/PRISM/129en_US
dc.identifier.doihttp://dx.doi.org/10.11575/PRISM/129
dc.identifier.urihttp://hdl.handle.net/1880/101130
dc.language.isoeng
dc.publisher.institutionUniversity of Calgaryen
dc.publisher.placeCalgaryen
dc.rightsUniversity of Calgary graduate students retain copyright ownership and moral rights for their thesis. You may use this material in any way that is permitted by the Copyright Act or through licensing that has been assigned to the document. For uses that are not allowable under copyright legislation or licensing, you are required to seek permission.
dc.titleCohomology rings of certain 4-periodic finite groups
dc.typedoctoral thesis
thesis.degree.disciplineMathematics and Statistics
thesis.degree.grantorUniversity of Calgary
thesis.degree.nameDoctor of Philosophy (PhD)
ucalgary.item.requestcopytrue
ucalgary.thesis.accessionTheses Collection 58.002:Box 1616 520492133
ucalgary.thesis.notesUARCen
ucalgary.thesis.uarcreleaseyen
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