mathbb{R}$-motivic $v_1$-periodic homotopy
Pacific J. Math. 330 (2024) 43-84 We compute the $v_1$-periodic $\mathbb{R}$-motivic stable homotopy groups. The main tool is the effective slice spectral sequence. Along the way, we also analyze $\mathbb{C}$-motivic and $\eta$-periodic $v_1$-periodic homotopy from the same perspective.
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| creator | Belmont, Eva Isaksen, Daniel C Kong, Hana Jia |
| description | Pacific J. Math. 330 (2024) 43-84 We compute the $v_1$-periodic $\mathbb{R}$-motivic stable homotopy groups.
The main tool is the effective slice spectral sequence. Along the way, we also
analyze $\mathbb{C}$-motivic and $\eta$-periodic $v_1$-periodic homotopy from
the same perspective. |
| doi_str_mv | 10.48550/arxiv.2204.05937 |
| format | Article |
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The main tool is the effective slice spectral sequence. Along the way, we also
analyze $\mathbb{C}$-motivic and $\eta$-periodic $v_1$-periodic homotopy from
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The main tool is the effective slice spectral sequence. Along the way, we also
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The main tool is the effective slice spectral sequence. Along the way, we also
analyze $\mathbb{C}$-motivic and $\eta$-periodic $v_1$-periodic homotopy from
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| subjects | Mathematics - Algebraic Topology |
| title | mathbb{R}$-motivic $v_1$-periodic homotopy |
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