5 problems

Uniqueness conjecture. The limiting system above has a unique positive and bounded solution on $\mathbb{R}$.

Convergence conjecture. Under these assumptions,

Kinetic integro-differential Krylov–Safonov conjecture. There exist constants $\alpha>0$ and $C$, depending only on the dimension, $\lambda$, and $\Lambda$, such that

Consider a Markovian claim $X=X^y$ driven by a jump diffusion $Y$, with drift $b$, volatility $\sigma$, jump coefficients $\gamma^{(i)}$, compensator measures $nu^i$, running loss…

General comparison with measurable ingredients conjecture. Under these assumptions, the conclusion of the comparison proposition holds with $M^+_{CS}$ in place of $M^+_A$.