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Thermoelectronic energy conversion: Concepts and materials

Published online by Cambridge University Press:  10 July 2017

R. Wanke
Affiliation:
Department of Solid State Quantum Electronics, Max Planck Institute for Solid State Research, Germany; r.wanke@fkf.mpg.de
W. Voesch
Affiliation:
Department of Solid State Quantum Electronics, Max Planck Institute for Solid State Research, Germany; w.voesch@fkf.mpg.de
I. Rastegar
Affiliation:
Department of Solid State Quantum Electronics, Max Planck Institute for Solid State Research, Germany; i.rastegar@fkf.mpg.de
A. Kyriazis
Affiliation:
Department of Solid State Quantum Electronics, Max Planck Institute for Solid State Research, Germany; alexander.kyriazis@alumni.ubc.ca
W. Braun
Affiliation:
Department of Solid State Quantum Electronics, Max Planck Institute for Solid State Research, Germany; w.braun@fkf.mpg.de
J. Mannhart
Affiliation:
Department of Solid State Quantum Electronics, Max Planck Institute for Solid State Research, Germany; office-mannhart@fkf.mpg.de

Abstract

Thermoelectronic energy conversion can potentially provide an exceptionally efficient way to convert heat into electric power. Key components of such converters are materials with designed, small work functions. We present the principles of thermoelectronic energy conversion and discuss the advantages and challenges of the conversion process, as well the state of the art of the respective research.

Information

Type
Research Article
Copyright
Copyright © Materials Research Society 2017 
Figure 0

Figure 1. Engineering work functions are key to enabling numerous and diverse applications of complex materials.

Figure 1

Figure 2. (a) Sketch of a thermoelectronic energy converter. Input energy (heat, Qin, or photons, hνin) absorbed in the top electrode (emitter) causes the emission of electrons. The resulting emitter-collector current and the generated difference in the electrochemical potential between emitter and collector give rise to the electric output power ($P_{{\rm{out}}}^{{\rm{el}}}$). If an electron-transparent material is used for the gate, no magnetic fields are required. (b) Band diagram of a thermoelectronic energy converter under optimal load conditions. The electrons that overcome the work function of the emitter (left) are transferred to the collector (right). The gate (middle) shapes the Coulomb potential to yield a high emitter-collector current. Note: h, Planck’s constant; νin, photon frequency; VG gate bias; B, magnetic field; EVAC, vacuum energy; ϕem, emitter work function; ϕcoll, collector work function; μem, emitter chemical potential; μcoll, collector chemical potential; Vload, load voltage; fem, Fermi–Dirac distribution of the electrons in the emitter; fcoll, Fermi–Dirac distribution of the electrons in the collector; E, energy.

Figure 2

Figure 3. Overview of work functions (ϕ) and reported emission current densities (J) for several families of materials used as electron emitters. Perovskites are not shown, because, to our knowledge, results of emission current density measurements have not yet been reported for this class of materials.

Figure 3

Figure 4. Calculated efficiency limit of a standalone converter (blue) and a combined system (green) as a function of emitter temperature. The curves in panel (a) refer to the direct conversion efficiency (η), whereas the ones in (b) show the work functions (ϕ) that yield the maximum efficiencies for a given emitter temperature (Tem). For the standalone converter, the collector is kept at 50°C; for the combined cycle system, the collector is operated at 400°C, and the efficiency of the steam turbine is taken to equal 32%. These results show that thermoelectronic energy conversion yields very high efficiencies and can even enhance state-of-the-art energy-conversion technologies.

Figure 4

Figure 5. Photograph of a thermoelectronic energy converter in operation.

Figure 5

Figure 6. Work functions (ϕ) of a perovskite ABO3 series with A = Sr and B (x-axis) being a 3d (left) or 4d (right) element for AO (orange) and BO2 (blue) surface termination calculated by density functional theory.16 Perovskites show a large variety of work function with a high level of controllability.