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The cohomology of motivic $A(2)$

机译:动机$ A(2)$的同调

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Working over an algebraically closed field of characteristic zero, we compute the cohomology of the subalgebra $A(2)$ of the motivic Steenrod algebra that is generated by $Sq^1$, $Sq^2$, and $Sq^4$. The method of calculation is a motivic version of the May spectral sequence. Speculatively assuming that there is a “motivic modular forms” spectrum with certain properties, we use an Adams-Novikov spectral sequence to compute the homotopy of such a spectrum at the prime 2.
机译:在特征为零的代数封闭域上工作,我们计算由SQ ^ 1 $,SQ ^ 2 $和SQ ^ 4 $生成的动力Steenrod代数的子代数$ A(2)$的同调性。计算方法是May频谱序列的动机版本。推测性地假设存在具有某些性质的“动机模块化形式”频谱,我们使用Adams-Novikov频谱序列来计算质数为2时该频谱的同态性。

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