Suggestions(1)
Exact(2)
In particular, a Lie algebraic criterion is presented that implies that all finite-dimensional projections of the solution define random variables which admit a density.
To formally state this solution, define first a constrained bilateral Nash bargaining game that takes the existence of an outside option into account.
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where ϕ is the solution defined above.
has a unique solution defined on.
Let be a regularized solution defined by (2.4), with data.
Then (3.6) has no positive solution defined on.
Figure 2 Error curves for the solution defined from (20) Figure 3 Error curves for the solution defined from (21).
Homogeneous problem (4.19), (4.23) has a nontrivial solution defined by (4.22).
end{aligned} (B.9) Inequality (B.9) is the entropy solution defined in [15 17].
then (7.1) has a positive absolutely continuous solution defined implicitly by (7.5).
In method two, we have the second regularized solution (defined in Theorem 3).
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