TITLE: Six operations for (quasi)-coherent sheaves
QUESTION [9 upvotes]: Can someone point me to a reference with an overview of what Grothendieck's six operations formalism looks like for schemes and (quasi)-coherent sheaves (or derived category objects with (quasi)-coherent cohomology sheaves)?  Do I have to read Residues and Duality? I'm particularly curious about what the two shriek functors look like.  Are there distinguished triangles associated to a closed immersion and its open complement?  What kind of theorems about commutation of pushforwards with pullbacks are true?

REPLY [3 votes]: Well, you could read SGA.  But my two favorite sources for this material are here for an abstract treatment that doesn't (as far as I remember) talk specifically about quasi-coherent sheaves, and here for a considerably longer but readable treatement that does.
(More precisely, the first reference has a section that basically takes various properties of quasi-coherent sheaves as axioms and proceeds from there.  If you're willing to accept these axioms without working through all the geometry, that's probably the reference you're looking for.)