## Abstract

We prove that there is at most one algebraic model for modules over the $K\left(1\right)$-local sphere at odd primes that retains some monoidal information.

Show Summary Details# A case of monoidal uniqueness of algebraic models

## Abstract

## About the article

## Citing Articles

*Glasgow Mathematical Journal*, 2018, Page 1

More options …# Forum Mathematicum

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Managing Editor: Bruinier, Jan Hendrik

Ed. by Blomer, Valentin / Cohen, Frederick R. / Droste, Manfred / Duzaar, Frank / Echterhoff, Siegfried / Frahm, Jan / Gordina, Maria / Shahidi, Freydoon / Sogge, Christopher D. / Takayama, Shigeharu / Wienhard, Anna

IMPACT FACTOR 2018: 0.867

CiteScore 2018: 0.71

SCImago Journal Rank (SJR) 2018: 0.898

Source Normalized Impact per Paper (SNIP) 2018: 0.964

Mathematical Citation Quotient (MCQ) 2018: 0.71

- Online
- ISSN
- 1435-5337

Constanze Roitzheim

30,00 € / $42.00 / £23.00

Get Access to Full TextWe prove that there is at most one algebraic model for modules over the $K\left(1\right)$-local sphere at odd primes that retains some monoidal information.

Keywords: Homotopical algebra; stable homotopy theory

**Received**: 2013-07-30

**Revised**: 2014-05-01

**Published Online**: 2014-07-16

**Published in Print**: 2015-11-01

**Citation Information: **Forum Mathematicum, Volume 27, Issue 6, Pages 3615–3634, ISSN (Online) 1435-5337, ISSN (Print) 0933-7741, DOI: https://doi.org/10.1515/forum-2013-0126.

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EUGENIA ELLIS, CONSTANZE ROITZHEIM, LAURA SCULL, and CAROLYN YARNALL

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