4 problems

Fullness conjecture for logarithmic and logarithmic transfer-invariant motives
Let $\omega_{\operatorname{\mathbf{CI}}}^{\log}$ and $\omega_{\operatorname{\mathbf{CI}}}^{\rm ltr}$ be the functors from logarithmic and logarithmic transfer-invariant motives to…
openlogarithmic-motives motivic-homotopy-theory
0 responses
06
Coefficient comparison conjecture for logarithmic and ordinary étale motives
Coefficient comparison conjecture. There are equivalences of triangulated categories
openetale-cohomology logarithmic-motives triangulated-categories
0 responses
05
Comparison conjecture for étale and logarithmic étale motives
Étale comparison conjecture. There is an equivalence of triangulated categories
openetale-cohomology logarithmic-motives triangulated-categories
0 responses
05
Logarithmic rigidity conjecture for étale motives
Logarithmic rigidity conjecture. The functor
openetale-cohomology logarithmic-motives rigidity
0 responses
06

Fullness conjecture for logarithmic and logarithmic transfer-invariant motives