Pages that link to "Item:Q4342599"
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The following pages link to The homology of special linear groups over polynomial rings1 (Q4342599):
Displaying 16 items.
- Third homology of general linear groups over rings with many units (Q420737) (← links)
- On the homology of the special linear group over a number field (Q1090419) (← links)
- Congruence subgroups and twisted cohomology of \(\text{SL}_n(F[t])\) (Q1270055) (← links)
- Homology of linear groups with coefficients in the adjoint action and \(K\)-theory (Q1284152) (← links)
- Homology of \(\operatorname{SL}_2\) over function fields. I: Parabolic subcomplexes (Q1637087) (← links)
- On the 3-torsion in \(K_4(\mathbb{Z})\) (Q1818703) (← links)
- The homology of \(\text{SL}_ 2(F[t,t^{-1}])\) (Q1911635) (← links)
- Divisible homology classes in the special linear group of a number field (Q1916411) (← links)
- On homotopy invariance for homology of rank two groups. (Q1934983) (← links)
- On the low-dimensional homology of \(\mathrm{SL}_2(k [t, t^{- 1}])\) (Q2254148) (← links)
- On homology of linear groups over \(k[t]\). (Q2345443) (← links)
- A new proof of a theorem of Suslin (Q2502110) (← links)
- CONGRUENCE SUBGROUPS AND TWISTED COHOMOLOGY OF SLn(F[t]). II. FINITE FIELDS AND NUMBER FIELDS (Q2777947) (← links)
- On homomorphisms between special linear groups over division rings (Q3353251) (← links)
- Unstable homotopy invariance for finite fields (Q4790192) (← links)
- Relative completions of linear groups over $\mathbb {Z}[t]$ and $\mathbb {Z}[t,t^{-1}]$ (Q4942877) (← links)
