Algebraic & Geometric Topology Volume 16, issue 5 (2016)

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The $\eta$–inverted $\mathbb{R}$–motivic sphere

Bertrand J Guillou and Daniel C Isaksen

Algebraic & Geometric Topology 16 (2016) 3005–3027

DOI: 10.2140/agt.2016.16.3005

Bibliography

1	J F Adams, A finiteness theorem in homological algebra, Proc. Cambridge Philos. Soc. 57 (1961) 31 MR0122852
2	M J Andrews, The v₁–periodic part of the Adams spectral sequence at an odd prime, PhD thesis, Massachusetts Institute of Technology (2015) MR3427191
3	M Andrews, H Miller, Inverting the Hopf map, preprint (2014)
4	D Dugger, D C Isaksen, Low dimensional Milnor–Witt stems over ℝ, preprint (2015) arXiv:1502.01007
5	B J Guillou, D C Isaksen, The η–local motivic sphere, J. Pure Appl. Algebra 219 (2015) 4728 MR3346515
6	M A Hill, Ext and the motivic Steenrod algebra over ℝ, J. Pure Appl. Algebra 215 (2011) 715 MR2747214
7	D C Isaksen, Stable stems, preprint (2014) arXiv:1407.8418
8	J P May, Matric Massey products, J. Algebra 12 (1969) 533 MR0238929
9	F Morel, On the motivic π₀ of the sphere spectrum, from: "Axiomatic, enriched and motivic homotopy theory" (editor J P C Greenlees), NATO Sci. Ser. II Math. Phys. Chem. 131, Kluwer (2004) 219 MR2061856
10	R M F Moss, Secondary compositions and the Adams spectral sequence, Math. Z. 115 (1970) 283 MR0266216