比利时vs摩洛哥足彩
,
university of california san diego
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math 292
sihao ma
university of notre dame
the borel and genuine $c_2$-equivariant adams spectral sequences
abstract:
the segal conjecture suggests that the 2-completed $c_2$-equivariant sphere is equivalent to its homotopy completion. however, the genuine $c_2$-equivariant adams spectral sequence for the $c_2$-equivariant sphere is not isomorphic to the borel one. in this talk, i will show that the borel $c_2$-equivariant adams spectral sequence can be obtained from the genuine one through a degree shifting of the negative cone with connecting differentials shortened. i will also show that the borel $c_2$-equivariant adams spectral sequence is related to some classical adams spectral sequences, whose $e_2$-terms are computable through the curtis algorithm.
host: zhouli xu
march 14, 2023
4:30 pm
apm 7218
research areas
geometry and topology****************************