ah

I see that a large class of non-local PDEs come from integro-differential equations : I can imagine that existence and uniqueness will be a lot more difficult to prove. If I were to briefly explain why I haven't seen this very often, it's because in stochastic optimal control, I have confined myself to HJB-type control arguments thus far, and as you may know, HJB optimization is a very local-type phenomena, based on...

I mispoke a bit anyway

... instant(or local) maximization leading to global maximization.

right

I'm mainly looking for extensions of DiPerna-Lions theory ("Ordinary differential equations, transport theory and Sobolev spaces")

I am aware of "failure" of the principle (by the way this is not the room to discuss this, so you can come here for this)

wooks

woops

my mistake *

no problem, it's ok.

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Like, I know D&D has shortcomings and that there may be another system out there that does X better. You don't need to enlighten me with how "terrible" D&D is and "how much better" X system is. Piss off.

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