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Equivariant stable homotopy theory by L. Gaunce Jr. Lewis, J. Peter May, Mark Steinberger, J.E.

24 February 2017 adminTopology

By L. Gaunce Jr. Lewis, J. Peter May, Mark Steinberger, J.E. McClure

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Additional resources for Equivariant stable homotopy theory

Example text

Have t h e homotopy type of a G-CW spectrum. 13, kdU. and ; G ~ ( @ u a'). This implies t h a t smash products of equivariant c e l l s behave a p p r o p r i a t e l y . P eH preserves homotopies i n both v a r i a b l e s and t h e r e f o r e preserves homotopy types. 9. t h e r e a r e n a t u r a l isomorphisms EAE' , E and E' t o transport EAE' and t o functors on s t a b l e c a t e g o r i e s . 10. isomorphism of p a i r s The r e s t r i c t i o n t o a s i n g l e group i n s i g h t i s t h e simplest way t o G s e t up n o t a t i o n s , but t h e r e i s an a l t e r n a t i v e viewpoint t h a t i s sometimes u s e f u l .

GXU + GAU' X: X determined by varying G-maps f The of weak To make t h i s p r e c i s e , l e t jlJ and i d b U denote t h e c a t e g o r i e s of G-spaces of t h e weak homotopy type of 3-CW complexes (with basepoint) and of G-spectra of t h e weak homotopy type of 3-CW spectra. 13. ( Z, - h) and l o c a l i z a t i o n s a t t h e i r h ) ; here weak equivalences coincide with weak become E ~ + A (? ) The f u n c t o r s (e 3 ) - l ( h ~ 3 )---9h33 Proof. 5, t h e homotopy type of a x E @ & ( ?

3. 4. Q@'). 5 give t h e following r e s u l t . 2. The functor DAD' ( b u t not i n c l u s i o n p r e s p e c t r a o r s p e c t r a ) . If E and E' for D e G 6 4 D1 e GPOL', for E e and E" a')(DAD',D") G6)a(D,F(D1,D")) and D"E G @ ( a @ a l ) and and E" e G 8 ( & @ a 1 ) * preserves i n j e c t i o n and C-inclusion p r e s p e c t r a Both t h e prespectrum and spectrum l e v e l f u n c t o r s preserve i n j e c t i o n s , closed i n c l u s i o n s , and i n t e r s e c t i o n s of closed subobjects.

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