Fundamental limit of self-field MPD thruster efficiency

A fundamental upper limit, $$\hat{\eta}$$ , for the thrust efficiency of self-field magnetoplasmadynamic thrusters (MPDTs) is derived from the generalized Ohm’s law and the minimization of the volume integral of the square of the current density, which controls dissipation in the MPDT. It is found that $$\hat{\eta}\simeq1/(1+4/R_{m_{ci}}\xi^4)$$ , where $$\xi$$ is the MPDT scaling number (the total current normalized by the current at which an equipartition of power occurs between thrust and ionization), and $$R_{m_{ci}}$$ is the magnetic Reynolds number evaluated at $$\xi=1$$ .

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Publication Details

Journal
Journal of Electric Propulsion
Published
2026-06-30
DOI
https://doi.org/10.1007/s44205-026-00185-x
Primary Topic
Plasma Diagnostics and Applications
Type
article
Field-Weighted Citation Impact
0.00

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article

Fundamental limit of self-field MPD thruster efficiency

Edgar Choueiri
Journal of Electric Propulsion
Plasma Diagnostics and Applications
article

Fundamental limit of self-field MPD thruster efficiency

Edgar Choueiri
article en

Abstract

A fundamental upper limit, $$\hat{\eta}$$ , for the thrust efficiency of self-field magnetoplasmadynamic thrusters (MPDTs) is derived from the generalized Ohm’s law and the minimization of the volume integral of the square of the current density, which controls dissipation in the MPDT. It is found that $$\hat{\eta}\simeq1/(1+4/R_{m_{ci}}\xi^4)$$ , where $$\xi$$ is the MPDT scaling number (the total current normalized by the current at which an equipartition of power occurs between thrust and ionization), and $$R_{m_{ci}}$$ is the magnetic Reynolds number evaluated at $$\xi=1$$ .

Journal of Electric PropulsionVol. 5(1)
Princeton University (US)
National Aeronautics and Space Administration, Jet Propulsion Laboratory
Affordable and clean energy
Openalex Percentile: Top 12%
Plasma Diagnostics and Applications
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