3 problems

Nonpositive-curvature local diffeomorphism conjecture for cusp metrics
Nonpositive-curvature local diffeomorphism conjecture. If
openFrom papersconformal-geometry geometric-analysis poincare-einstein-metrics
0 responses
4
The boundary-image conjecture for Poincaré–Einstein metrics
Boundary-image conjecture. For any component ${\mathcal E}_{0}$ of ${\mathcal E}$ , $\bar{\Pi}(\partial {\mathcal E}_{0})$ has empty interior in ${\mathcal C}$ .
openFrom papersconformally-compact-einstein-metrics fredholm-theory poincare-einstein-metrics
0 responses
4
Fefferman–Graham flatness conjecture for Poincaré–Einstein representatives
Fefferman–Graham flatness conjecture. There exists a metric representative in $(M_+,\boldsymbol{c})$ that is formally to all orders Poincaré–Einstein.
openFrom papersboundary-value-problems conformal-geometry poincare-einstein-metrics
0 responses
6

Nonpositive-curvature local diffeomorphism conjecture for cusp metrics