There is an interesting new paper
GENERAL RELATIVITY AND THEORY OF ELECTROMAGNETIC DRIVE
Alexander Trunev
Научный журнал КубГАУ, №114(10), 2015 года
Polythematic online scientific journal of Kuban State Agrarian University, №114 ( 10 ) , 2015
http://ej.kubagro.ru/2015/10/pdf/61.pdfThe article presents the theory of the electromagnetic
type of rocket motor. The apparatus consists of a
magnetron and a conical cavity in which
electromagnetic oscillations are excited. We explain
the mechanism of trust in such a device based on
Maxwell's theory and the Abraham force. We built a
dynamic model of the motor and calculated the
optimal parameters. It is shown, that the laws of
conservation of momentum and energy for the rocket
motor of electromagnetic type are true, taking into
account the gravitational field. In simulation, the
movement used the theory of relativity. The source of
the motion in an electromagnetic drive is the mass
conversion in various kinds of radiation. The
optimization of the operating parameters of the device
is done, namely by the excitation frequency, the
magnitude of heat losses of electromagnetic energy
by thermal radiation in the IR spectrum, the
parameters of heat transfer and forced from the
temperature dependence of the resistance of the
material of the cavity walls. It was found that the
effective conversion of electromagnetic energy in the
trust force necessary to minimize the deviation of the
excitation frequency of the primary resonance
frequency of the cavity. The mechanism of formation
of trust under change the metrics of space-time,
taking into account the contribution of the Yang-Mills
theory and electromagnetic field tensor of energymomentum
has been proposed
The author (now residing in Toronto, Canada) is on the Board of the Journal that published his article:
http://sj.kubsau.ru/editorialboardInformation on this Russian University (not one of the top Russian universities)
http://kubsau.ru/en/The author is also in scopus as being the author of 14 techical articles in Engineering Science since the 1980's (notably having co-authored his early ones with V. Fomin (who I know of from his theory of combined discontinuity and shock waves in particle-laden flows) and displaying interest and understanding of a wide variety of Engineering Science disciplines including solid and fluid mechanics ), however only 1 of these articles have received a citation according to this list:
http://www.scopus.com/authid/detail.uri?authorId=6603801161 Somebody who tries to impress others in the "R forum" by behaving in an affected way has torn it down without any specific technical criticism, but instead displays that this critic: 1) cannot read Russian, and 2) has not read or understood the equations (as he comments on Google translated words rather than commenting on the equations).
Rather than so casually dismissing it, this article merits at least some attention on these grounds:
1) It has an excellent list of references, one of the best list of references I have found on articles published on the EM Drive. References even include the emdrive.wiki database we endeavored to put together. It is encouraging that it has made it into a list of references. And that all the effort in collecting the data and estimating the dimensions of the tested EM Drives (often not provided by the authors: for example Shawyer never provided all the dimensions for his tested cavities) is being put to good use. ;)
2) The article has good data analysis of the EM Drive experiments (for example, the author realizes that it makes most sense to present the data with a logarithmic scale for the Q and forces due to the very large range of results)
3) The article has numerical analysis of the electromagnetic fields and calculations for force vs time and temperature vs time
4) The article considers the non-zero time variation of the Poynting vector for a cavity that is being excited by a magnetron
5) The article presents easy to read field equations (which I have only rapidly gone through and
have not reviewed in detail, as first I wanted to just call this article to the attention of this community). These field equations don't need a Russian translation as the author uses common international symbols for the field equations.
6) Uses Yang Mills theory. It is interesting that the Clay Mathematics Institute's list of "Millennium Prize Problems" includes the problem of proving the conjecture that the lowest excitations of a pure Yang–Mills theory (i.e. without matter fields) have a finite mass-gap with regard to the vacuum state (
https://en.wikipedia.org/wiki/Yang%E2%80%93Mills_existence_and_mass_gap).
7) The article includes calculations of the electric field and the Poynting field in mode shape TE012 for NASA's tests that resulted in the anomalous force and for the test (without dielectric) that resulted in no force. It also includes calculations of the Yang-Mills fields.
8) The author proposes that the anomalous force is due to the time variation of the Poynting vector field with the vacuum electric permittivity and magnetic permeability involved as follows:

9) Upon substituting a relationship between the electric permittivity and magnetic permeability and the field metric:

10) The author proposes that the force is dependent on the time variation of the Poynting vector field and the metric:
11) I don't follow why the author takes the force to be dependent only on the time variation of the Poynting vector field and ignores the divergence of the Maxwell's stress tensor in the calculation, which I think should instead be as follows:Conservation of momentum:


where the Lorentz body force per unit volume is:

therefore the force should be the volume integral of this expression (where it would be worthwhile to use the divergence theorem



to express the volume integral of the divergence of the stress as a surface integral):

where the author only takes the second term.
Effectively, this author does the opposite of Prof. Yang, while Yang only considered the surface integral of Maxwell's stress as giving the force and ignored the force that corresponds to the volume integral of the time rate of the Poynting vector, Trunev does the opposite: only considers the the volume integral of the time rate of the Poynting vector and ignores the surface integral of Maxwell's stress ???
Since this article is at a higher level than Shawyer's theory presentation and it has a very comprehensive list of references (for example these articles on photon rockets published in the journal Classical and Quantum Gravity are interesting:
38. Bonnor W. B. The photon rockets// Class. Quantum Grav., 11:2007, 1994.
39. Bonnor W. B. Another photon rocket// Class. Quantum Grav. 13 (1996), 277.
40. Bonnor W.B. and Piper M.S. The gravitational wave rocket//Class.Quant.Grav. 14 (1997) 2895-2904.
), it may be worthwhile for those intrigued in the EM Drive to take a gander at it.