Equivariant Infinite Loop Space Theory

The Space Level Story

J. Peter May, Mona Merling, Angelica M. Osorno

$219

Paperback

Not in-store but you can order this
How long will it take?

Availability Information

We source books from suppliers in Australia and overseas. For books we don't currently have in stock, the time it takes to get them from our suppliers can vary widely - from a few days to a few months - so we check each book with each supplier to determine the expected time it will take to be supplied to us.

We then advise you accordingly. If the time taken to get any book is too long for you, you can let us know and we will cancel or adjust your order, and refund as required.

To find out the anticipated arrival time for specific items prior to ordering, please contact us by phone or email:

Phone +61 2 9264 3111, or 1800 4 BOOKS (1800 4 26657) if outside Sydney:
option 1 Abbey's Bookshop (Crime, History, Science, Kids & more) • info@abbeys.com.au
option 2 Language Book Centre (ESL & Foreign Languages) • language@abbeys.com.au
option 3 Galaxy Bookshop (Sci-fi, Fantasy, Romance, Graphic Novels) • sf@galaxybooks.com.au

QTY:

English

American Mathematical Society
28 February 2025

Geometry; Topology

Series: Memoirs of the American Mathematical Society

The Memoirs of the AMS is devoted to the publication of new research in all areas of pure and applied mathematics. The Memoirs is designed particularly to publish long papers of groups of cognate papers in book form, and is under the supervision of the Editorial Committee of the AMS journal Transactions of the American Mathematical Society. All papers are peer-reviewed.

By: J. Peter May, Mona Merling, Angelica M. Osorno
Imprint: American Mathematical Society
Country of Publication: United States
Dimensions: Height: 254mm, Width: 178mm,
ISBN: 9781470472481
ISBN 10: 1470472481
Series: Memoirs of the American Mathematical Society
Pages: 136
Publication Date: 28 February 2025
Audience: Professional and scholarly , Undergraduate
Format: Paperback
Publisher's Status: Active

Introduction 1. Preliminaries 2. The simplicial and conceptual versions of the Segal machine 3. The homotopical version of the Segal machine 4. The generalized Segal machine 5. The generalized operadic machine 6. The equivalence between the Segal and operadic machines 7. Proofs of technical results about the operadic machine 8. Proofs of technical results about the Segal machine 9. General topological groups and compact Lie groups 10. Epilogue: Model categorical interpretations A. Bearding functors $\mathscr {D}\longrightarrow G\mathscr {U}_*$ B. Realization of levelwise $G$-cofibrations and $G$-equivalences

J. Peter May, The University of Chicago, Illinois Mona Merling, University of Pennsylvania, Philadelphia, Pennsylvania Angelica M. Osorno, Reed College, Portland, Oregon.