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Večkratni navzkrižni zlepki disk svežnjev nad ploskvami : doktorska disertacijaHorvat, Eva, 1982-Zanimajo nas konfiguracije ploskev znotraj 4-razsežnih mnogoterosti. Za sklenjeno gladko povezano 4-mnogoterost ▫$X$▫ želimo dani nabor homoloških razredov ▫$C \subset H_2(X)$▫ predstaviti s čim ... enostavnejšo konfiguracijo ploskev v ▫$X$▫. Regularna okolica take konfiguracije je navzkrižni zlepek disk svežnjev nad ploskvami. Število geometričnih presečišč dveh ploskev narekuje število navzkrižnih lepljenj ustreznih disk svežnjev. Navzkrižni zlepek lahko predstavimo s Kirbyjevim diagramom, ki narekuje konstrukcijo robu navzkrižnega zlepka s pomočjo kirurgije. Obravnavamo dvakratni navzkrižni zlepek ▫$N$▫ dveh disk svežnjev nad sferama z Eulerjevima številoma ▫$m$▫ in ▫$n$▫. 4-mnogoterost ▫$N$▫ predstavimo s Kirbyjevim diagramom. Nato s kirurgijo izpeljemo Heegaardov diagram robne 3-mnogoterosti ▫$Y = \partial N$▫. Izračunamo Heegaard-Floerovo homologijo ▫$\widehat{HF}(Y; \mathfrak{s})$▫ v vseh torzijskih ▫$Spin^c$▫ strukturah ▫$\mathfrak{s} \in Spin^c(Y)$▫. Absolutno stopničenje homologije izračunamo s pomočjo kobordizma od ▫$Y$▫ do znane 3-mnogoterosti ▫$L(m; 1)\# S_1 \times S^2$▫. Dobljene korekcijske člene mnogoterosti ▫$Y$▫ uporabimo pri iskanju ovir za obstoj dvakratnega navzkrižnega zlepka ▫$N$▫ znotraj 4-mnogoterosti ▫$X$ z $b^+_2(X) = 2$▫. S podobno metodo obravnavamo še enkratne navzkrižne zlepke disk svežnjev nad sferama znotraj izbranih sklenjenih 4-mnogoterosti.Type of material - dissertation ; adult, seriousPublication and manufacture - Ljubljana : [E. Horvat], 2014Language - slovenianCOBISS.SI-ID - 17052761

Library/institution |
City | Acronym | For loan | Other holdings |
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FMF and IMFM, Mathematical Library, Ljubljana | Ljubljana | MAKLJ |
reading room 1 cop.
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National and University Library, Ljubljana | Ljubljana | NUK |
reading room 1 cop.
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not for loan 1 cop.
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Horvat, Eva, 1982- | 29018 |
Strle, Sašo | 13431 |
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