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Sep 11 at 21:08 history edited GWB CC BY-SA 4.0
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Sep 11 at 20:21 answer added Eric S. timeline score: 1
Sep 11 at 15:51 comment added Will Sawin For arbitrary $f$ there are ideas from combinatorics about structure vs. randomness e.g. results of Green and Tao on equidistribution of polynomials over finite fields and various followups to that.
Sep 11 at 15:48 comment added Will Sawin I don't know any references specific to the case of exponential sums over subspaces, but the subspace is of course a vector space, and there exist many techniques for dealing with exponential sums over vector spaces, that can be potentially applied. For $p$ large (with respect to $d$) and $f$ good (in the sense of being a generic or random polynomial) there are geometric techniques as in Katz's notes on singular exponential sums. For $f$ structured there is the method of Weyl differencing.
Sep 11 at 15:15 history asked GWB CC BY-SA 4.0