The Gron and Naess paper
http://arxiv.org/abs/0806.0464 states
"It has been shown that, as measured by an observer
that is not falling freely, a freely falling charge radiates
with a power given by Larmor’s formula, and it extension
to a non-inertial reference frame. No generalization to curved
spacetime has been made, but since the above result shows
that it does not matter for the radiated effect whether a
charge is accelerated by gravitational or normal forces in flat
spacetime, we will assume that this also holds.."
My interpretation of the above paragraph and their conclusions about an orbiting charge would lead me to answer the extended question list like this:
Q1) Does a charged particle that is stationary in a GF radiate, from the point of view of an observer that is also stationary in the GF? N
Q2) Does a charged particle that is stationary in a GF radiate, from the point of view of an observer that is free falling in the GF? N
Q3) Does a charged particle that is free falling in a GF radiate, from the point of view of an observer that is also free falling in the GF? N
Q4) Does a charged particle that is free falling in a GF radiate, from the point of view of an observer that is stationary in the GF? Y
Q5) Does a charged particle that is accelerated in flat space radiate, according to an inertial observer? Y
Q6) Does a charged particle that is accelerated in flat space radiate, according to an co-accelerating observer? N
Q7) Does the orbit of a charged particle in a gravitational field decay faster than the orbit of an uncharged particle? Y
Q8) Does a charged inertial particle in flat space appear to radiate from the POV of an observer that is accelerating towards the charge? N
Q9) Does a charged particle "fall" at the same rate as a neutral particle, as measured by an observer in an accelerating rocket in flat space? Y
Q10) Does a charged particle fall vertically at the same rate as a neutral particle in a gravitational field? N
Do my answers (N,N,N,Y,Y,Y,Y,N,Y,N) seem correct in the context of that particular paper?
Anyone else want to have a stab at the answers in the context of their favorite paper or book?