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Original
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C. V. Johnson, Holographic Heat Engines

Then

A. Bravetti, C. Gruber, and C. S. Lopez-Monsalvo, Thermodynamic optimization of a Penrose process: an engineers’ approach to black hole thermodynamics
Original
2016
Later among the works it cites.
C. V. Johnson, Gauss-Bonnet Black Holes and Holographic Heat Engines Beyond Large N
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2016
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C. V. Johnson, Born-Infeld AdS Black Holes as Heat Engines
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2016
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M. Zhang and W.-B. Liu, f ⁡ ( R ) f(R) Black Holes as Heat Engines
2016
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C. V. Johnson, An Exact Efficiency Formula for Holographic Heat Engines
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2016
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2017

Charged AdS black hole heat engines

Wei, Shao-Wen, Liu, Yu-Xiao

Understand

We study the heat engine by a $d$-dimensional charged anti-de Sitter black hole by making a comparison between the small-large black hole phase transition and the liquid-vapour phase transition of water.

With the help of the first law and equal-area law, we obtain an exact formula for the efficiency of a black hole engine modeled with a Rankine cycle with or without a back pressure mechanism.
When the low temperature is fixed, both the heat and work decreases with the high temperature $T_{1}$.
And the efficiency increases with $T_{1}$, while decreases with the charge $q$.