Fixed-point homotopy-orbit Landweber exactness conjecture

Let $A$ be a compact abelian Lie group, let $B$ be a subgroup of $A$, let $E$ be a Landweber exact spectrum, and let $\Phi^B$ denote geometric fixed points. For an $A$-space or $A$-spectrum $X$, write $\Phi^B(X)_{h(A/B)}$ for the homotopy orbits under $A/B$. Fixed-point homotopy-orbit Landweber exactness conjecture. If $E$ is a Landweber exact spectrum, then for any subgroup $B$ of a compact abelian Lie group $A$, the cohomology theory

$$X\mapsto E^*(\Phi^B(X)_{h(A/B)})$$

is $A$-Landweber exact. Cohomology theories of this form include Strickland's equivariant Lubin–Tate theories. The source does not state a resolution of this conjecture.