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Ab initio lattice thermal conductivity in pure and doped half-Heusler thermoelectric materials

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HAL Id: hal-01111471

https://hal.archives-ouvertes.fr/hal-01111471

Submitted on 2 Feb 2015

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Ab initio lattice thermal conductivity in pure and doped half-Heusler thermoelectric materials

L. Andrea, G. Hug, L. Chaput

To cite this version:

L. Andrea, G. Hug, L. Chaput. Ab initio lattice thermal conductivity in pure and doped half-Heusler thermoelectric materials. Condensed Matter in Paris 2014, Aug 2014, PARIS, France. �hal-01111471�

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Ab initio lattice thermal conductivity in pure and doped half-Heusler thermoelectric materials.

Luc Andrea1, Gilles Hug1 , Laurent Chaput2

1 LEM – CNRS/ONERA – 29 avenue de la division Leclerc, 92320 Chatîllon

2  P2M  – CNRS/University  of  Lorraine/IJL,  Rue  du  jardin  botanique,  Vandoeuvre-­‐lès-­‐Nancy  

Presenting author's e-mail address: luc.andrea@onera.fr

Half-­‐Heusler   phases   are   promising   intermetallics   for   applications   in   thermoelectric   generators.  Optimization  of  their  thermal  transport  properties  is  essential  to  improve  their   overall  conversion  efficiency  [1].  Our  goal  is  to  perform  a  theoretical  evaluation  of  thermal   transport  properties  directly  from  first-­‐principles  calculations  for  various  pure  and  doped   half-­‐Heusler   compounds.   The   electronic   structures   are   modeled   in   the   framework   of   the   density   functional   theory   (DFT)   [2].   The  ab   initio   thermal   properties   are   deduced   from   harmonic   and   anharmonic   interatomic   force   constants   calculations   using   finite   size   displacements  method.  Many-­‐body  perturbation  theory  is  used  for  calculating  the  phonon-­‐

phonon   interactions   which   yields   the   lifetime   of   phonons   as   function   of   momentum   and   band   index   [3].   Finally,   thanks   to   a   direct   solution   to   the   phonons   Boltzmann   transport   equation   [4]   we   computed   the  ab   initio   thermal   conductivities,   which   are   found   in   good   agreement  with  the  experimental  data.  The  figure  1  and  2  show  an  example  of  the  results   for   the   thermal   conductivity   and   inverse   phonon   lifetimes   for   one   half-­‐Heusler   compound.

0.20

0.15

0.10

0.05

0.00

κ (w/cm.K)

900 800

700 600

500 400

300

Temperature

ZrCoSb - Theory ZrCoSb - Experiment

 

Figure 1 : Lattice thermal conductivity of ZrCoSb half-Heusler structure.

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10THz

8

6

4

2

0

Frequency (THz)

10-5 10-4 10-3 1/τ (1014 s-1)

Γ X X' Γ L

ZrCoSb

 

Figure 2 : Phonon lifetimes and band structure of ZrCoSb half-Heusler structure.

As  a  second  step,  we  study  specific  localized  impurities  and  size-­‐controlled  nanoparticles   as   they   can   lead   to   better   thermal   transport   properties   enhancing   the   thermoelectric   efficiency   [5-­‐8].   In   order   to   calculate   the   thermal   conductivity   in   presence   of   localized   defects,   we   developed   a   model   to   account   for   substitution   defects   and   disorder   in   half-­‐

Heusler  phases  using  perturbation  theory  and  configurational  analysis.  Our  results  provide   good   insights   for   understanding   the   behavior   of   the   thermal   conductivity,   which   will   be   useful   to   guide   experimental   work   to   find   pathways   to   improve   the   thermoelectric   efficiency  of  these  materials.  

[1] S.J. Poon, 2001 Semiconductors and semimetals. Vol 70. pages 37-75.

[2] G. .Kresse, J. Furthmuller. Comput. Mat. Sci., 6 :15.

[3] L. Chaput, A. Togo, I. Tanaka and G. Hug. 2011 Phys. Rev. B 84, 094302.

[4] L. Chaput, 2013 Phys. Rev. Lett. 110, 265506.

[5] S.R. Culp, S.J. Poon, N. Hickman, T.M. Tritt and J. Blum. 2006 Appl. Phys. Lett. 88, 042106.

[6] S-W. Kim, Y. Kimura and Y. Mishima. 2007 Intermetallics 15, 349-356.

[7] C. Zhu, T.J. Xiao, K. Shen, J.J. Yang, S.H. Zhao. 2010 Journal of electronic materials. Vol 39. number 9. pp.

2008-2012.

[8] S. Takeyuki, K. Ken, M. Hiroaki, Y. Shinsuke 2007 Japan. J. Appl. Phys. 46 pp. L673-L675.

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