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$B35MW!'Bh0l(BBetti$B?t$,(B1$B$N(B3$B<!85B?MMBN$KBP$7$F!$(BSeiberg-Witten-Floer$B0BDj%[%b%H%T!<7?$rDj5A$9$k!%$5$i$K$=$l$rMQ$$$F(BBauer-Furuta$BITJQNL$NE=$j9g$o$;8x<0$r9=@.$9$k!%(B</div><div style="font-family:arial,sans-serif;font-size:14px"><br></div><div style="font-family:arial,sans-serif;font-size:14px">
$B;29MJ88%!'(B</div><div style="font-family:arial,sans-serif;font-size:14px"><ol><li style="margin-left:15px">P. B. Kronheimer, C. Manolescu, Periodic Floer pro-spectra from the Seiberg-Witten equations, arXiv:math/0203243v1.</li>
<li style="margin-left:15px">C. Manolescu, Seiberg-Witten-Floer stable homotopy type of three-manifolds with b_1=0, Geom. Topol. 7 (2003), 889-932. </li><li style="margin-left:15px">C. Manolescu, A gluing theorem for the relative Bauer-Furuta invariants, J. Differential Geom. 76(2007), no.1, 117-153.</li>
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