Equivariant formality of isotropy actions on homogeneous spaces defined by Lie group automorphisms
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Given a compact, connected Lie group G and a compact, connected Lie subgroup K defined by an automorphism of G, we show that the isotropy action of K   on class="mathmlsrc">class="formulatext stixSupport mathImg" data-mathURL="/science?_ob=MathURL&_method=retrieve&_eid=1-s2.0-S0022404915002935&_mathId=si1.gif&_user=111111111&_pii=S0022404915002935&_rdoc=1&_issn=00224049&md5=1274f647a022317f0af8ecb7e61b6a98" title="Click to view the MathML source">G/Kclass="mathContainer hidden">class="mathCode">G/K is equivariantly formal and that class="mathmlsrc">class="formulatext stixSupport mathImg" data-mathURL="/science?_ob=MathURL&_method=retrieve&_eid=1-s2.0-S0022404915002935&_mathId=si2.gif&_user=111111111&_pii=S0022404915002935&_rdoc=1&_issn=00224049&md5=aa551cc8513a319417749c447f7dc843" title="Click to view the MathML source">(G,K)class="mathContainer hidden">class="mathCode">(G,K) is a Cartan pair.

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