Since there seems to be a mood toward theoretical speculations and musings lately, and before likely a flurry of experiments results, I'd like to share two links :
There have been discussion about "Feigel effect" (and sorry dr Rodal I can't tell how Feigel ideas relates to Bart van Tiggelen papers on similar topics). One of my favorite IMO no-nonsense top physicist blogger Lubos Motl has an interesting post about that (second post in the link, this is a short 2 posts thread) :
http://physics.stackexchange.com/questions/3186/poynting-vectors-and-feigel-effects
Of particular saliency what I put in bold in those excerpts "The controversies about the stress-energy tensor were inevitable. Only the total energy and momentum are conserved as a consequence of Noether's theorem, and how they're distributed in space may often be a matter of conventions." and "None of these things changes that the total energy and the total momentum are exactly conserved, because of the symmetries. Whether the momentum is being extracted from the vacuum is a matter of interpretation. You may also say that it is extracted from a low-frequency electromagnetic wave that was emitted by another object."
I'm too illiterate in QM and QFT to exploit this view of the difficulties in terms of dual interpretations, wonder if this is related to the point that looks not settled yet between interpreting Casimir effect as "vacuum fluctuations wavelength exclusion" or rather some kind of "relativistic retarded van der Waals force" ? The former is always put forward when presenting the effect but the second explains (experimentally proven ?) repulsive Casimir forces when other geometries are used (spheres...). So the former should be abandoned as false, but this is apparently not the case... could it be a matter of interpretation (with equivalent consequences) ?
Second link, other subject entirely, and probably more related to "Woodward's effect" thread (Machian physics...) but I'm sure people here (at least Notsosureofit) will find it intriguing if not aware of it yet :
http://www.epj.org/images/stories/news/2016/10.1140--epjp--i2016-16091-9.pdf
Abstract. We show that Einstein’s general theory of relativity, together with the assumption that the principle
of relativity encompasses rotational motion, predicts that in a flat Friedmann-Lemaitre-RobertsonWalker
(FLRW) universe model with dust and Lorentz Invariant Vacuum Energy (LIVE), the density
parameter of vacuum energy must have the value ΩΛ0 = 0.737. The physical mechanism connecting the
relativity of rotational motion with the energy density of dark energy is the inertial dragging effect. The
predicted value is necessary in order to have perfect inertial dragging, which is required for rotational
motion to be relative. If one accepts that due to the impossibility of defining motion for a single particle
in an otherwise empty universe, the universe must be constructed so that all types of motion are relative,
then this solves the so-called cosmological constant problem.
Mmm, I don't see how this explains away determination of an absolute 0 rotational frame by centrifugal forces in a Universe devoid of dark energy and such referential frame dragging... I need a no-nonsense physicist to tell me if it's as interesting as it sounds or just numerology.
Just a couple of observations here (as people keep bringing up the Abraham/Minkowski controversy):
1) Maxwell's equations admit of an
INFINITY (yes, infinite) number of definitions of momentum, and
all these infinite number of definitions of momentum are conserved. The Infinity family of momenta that satisfy Maxwell's equations are linear combinations of the definitions of Abraham and Minkowski. So: Abraham's definition of electromagnetic momentum satisfies Maxwell's equations and is conserved, and so is Minkowski,
and so is any linear combination of them
2) Therefore there is an infinite amount of indeterminacy concerning momentum
3) for the same reason there is an infinite number of ways in which one can decompose the momentum into an electromagnetic and a not electromagnetic part, into symmetric tensors and into unsymmetric tensors.
4) The choice of momentum should be a matter of:
A) satisfying Lorentz invariance: are you demanding Lorentz invariance? Minkowski momentum and energy is a Lorentz four-vector. Abraham's momentum and energy are not Lorentz four vectors. Does this close the issue? Not clear, because even initially isotropic materials behave anisotropically for electromagnetic purposes. The axes of principal material properties are privileged (at least in the sense of convenience: as you must keep track of them, so it is not just a question of space)
Also:
the expression for Energy Density "u" is not a Lorentz invariant
the Poynting vector
S is not a Lorentz invariant
u2 - S · S/c2 is a Lorentz invariant
Although the value of
u and
S may be different for observers in different moving reference frames,
the value of
u2 - S · S/c2 is the same for observers in different moving reference frames.B) experiments: what expression of momentum and stress leads to the simplest constitutive relations?
Experiments should rule how matter behave. One cannot completely deduce constitutive relations theoretically, one can only find certain restricitions: frame indifference, for example, and thermodynamic restrictions for example.