Thermoelectric transport properties of diamond-like Cu1−xFe1+xS2 tetrahedral compounds
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Citations
Thermoelectric materials: Energy conversion between heat and electricity
Thinking Like a Chemist: Intuition in Thermoelectric Materials.
Cu-based thermoelectric materials
Thermoelectric Enhancement of Different Kinds of Metal Chalcogenides
The Role of Zn in Chalcopyrite CuFeS2: Enhanced Thermoelectric Properties of Cu1–xZnxFeS2 with In Situ Nanoprecipitates
References
Complex thermoelectric materials.
Cooling, heating, generating power, and recovering waste heat with thermoelectric systems.
High-Thermoelectric Performance of Nanostructured Bismuth Antimony Telluride Bulk Alloys
High Thermoelectric Performance of Nanostructured Bismuth Antimony Telluride Bulk Alloys.
CRC Handbook of Thermoelectrics
Related Papers (5)
Frequently Asked Questions (22)
Q2. What is the effect of the disordered ion Cu/Fe distributions?
The disordered ion Cu/Fe distributions introduce large strain field fluctuation into the crystal lattice, leading to significantly enhanced phonon-point defect scattering.
Q3. Why is K of 2 used to calculate the effective mass of the sample?
K of 2 is applied to calculate the effective mass of the sample CuFeS2 (x¼ 0) due to the ionized impurities dominated carrier scattering.
Q4. Why is the atomic ratio of Fe/Cu not ideally equal to the initial atomic?
Due to the measurement uncertainty or errors, the atomic ratio of Fe/Cu is not ideally equal to the initial atomic ratios in all samples, even for sample CuFeS2.
Q5. What is the potential for the optimization of Cu-FeS2?
Further optimization such as other doping with other elements could further reduce the thermal conductivity and enhance electrical properties for the realization of high thermoelectric performance in such a Cu-Fe-S compound with earth-abundant, non-toxic, and inexpensive elements.
Q6. What is the phonon scattering relaxation time?
In the Debye model, lattice thermal conductivity is given by31,32jL ¼ kB 2p2v kB h3 T3 ðhD=T0x4exs 1c ðex 1Þ 2dx; (5)where x ¼ hx=kBT, x is the phonon frequency, kB is the Boltzmann constant, h is the reduced Planck constant, hD is the Debye temperature, v is the velocity of sound, and sc is the phonon scattering relaxation time.
Q7. How much Cu/Fe ratios enhance the phonon scattering?
When increasing the Fe content, the room temperature jL is depressed up to 48%, which indicates the non-stoichiometric Cu/Fe ratios strongly enhance the phonon scattering.
Q8. What is the simplest definition of point defect scattering?
In general, point defect scattering is a sum of two contributions: mass fluctuation deriving from the massdifference between the impurity atom and the matrix atom, and strain field fluctuation due to the difference of atom size and interatomic coupling force.
Q9. What is the effect of Fe on the band structure of CuFeS2?
7. With the increase of Fe content, the effective mass increases notably, from 1.2 m0 to 5.6m0 (m0 is the free electron mass), indicating that Fe substituted on the Cu site has a strong influence on the band structure around Fermi level.
Q10. What is the temperature of Cu1 xFe1xS2?
With the increase of temperature, the zT values increase monotonically for all Cu1 xFe1þxS2 samples and there is no indication of reaching a maximum value at 700 K.
Q11. What is the minimum value of thermal conductivity for Cu0.9Fe1.1S2?
The minimum value of thermal conductivity for Cu0.9Fe1.1S2 is about 1 W/ m K at 700 K, a quite low value in the diamond-like compounds.
Q12. What is the total thermal conductivity of CuFeS2?
The total thermal conductivity consists of carrier thermal conductivity (je) and lattice thermal conductivity (jL), written as j¼ jeþjL. je is estimated using the Wiedemann-Franz law with a constant Lorentz number L0¼ 2.0 10 8 V2/K2.
Q13. What is the effect of the large density of states on the Seebeck coefficient?
The large density of states could lead to large Seebeck coefficient, but the carrier mobility is also strongly affected to show very low values with the motility data shown in Fig.
Q14. What is the thermal conductivity of Cu1 xFe1xS2?
Like other high thermoelectric performance diamondlike compounds, Cu1 xFe1þxS2 also shows relatively low thermal conductivity due to the highly distorted crystal structures, especially at high temperature, as shown in Figure 4.
Q15. What is the relaxation time for phonon scattering?
The overall phonon scattering relaxation rate s 1c is written ass 1c ¼ s 1B þ s 1D þ s 1U ¼ vL þ Ax4 þ Bx2Te hD=3T ; (6)where sB, sD, and sU are the relaxation times for grain boundary scattering, point defect scattering and phonon-phonon Umklapp scattering, respectively.
Q16. What is the Hall mobility of CuFeS2?
These values are comparable to the literature data.23 For pure CuFeS2 (x¼ 0), the Hall mobility follows a T3/2 dependence indicative of ionized impurities dominated carrier scattering.
Q17. What is the Seebeck coefficient for Cu1 xFe1xS2?
For an intrinsic semiconductor, both electrons and holes contribute to the electrical transport and they make opposite contributions to the total Seebeck coefficient.
Q18. What is the power factor of Cu1 xFe1xS2?
IP:131.215.70.231 On: Mon, 05 Jan 2015 15:37:53properties.17 Figure 9(b) shows the power factor at 700 K as a function of tetragonal distortion parameter (g) for their Cu1 xFe1þxS2 with the estimated trend based on the typically tetrahedral diamond-like compounds.
Q19. What is the effect of excessive Fe substitution on the electron concentration of Cu?
Fe substituted at Cu sites, the electron concentration is significantly increased and a nice linear dependenceis observed in Fig.
Q20. What is the thermal conductivity of CuFeS2-based materials?
Even compared with the thermal conductivity of quaternary compounds, CuFeS2-based materials with large Fe/Cu atomic ratios still show lower values at high temperatures.
Q21. What is the optimum carrier concentration for Fe?
The electrical properties follow well the general trend in tetrahedral diamond-like compounds and the optimum carrier concentration is estimated based on their data.
Q22. How much is the contribution of mass fluctuation to phonon scattering?
As shown, the contributions of mass fluctuation to phonon-point defect scattering are small because the mass difference between Cu and Fe is only 10%.