It is shown that the difference between the specific thermal conductivity coefficients in the absence of an electric current and field has a substantial effect on the maximum temperature drop.
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- \(\hat K_j (H),\hat K_E (H),\) :
specific thermal conductivity coefficients
magnetic field intensity vector
- \(\hat P(H)\) :
- \(\hat \delta (H)\) :
specific electric conductivity tensor
- \(\hat \alpha (H)\) :
thermoelectromotive force tensor
- ΔT :
maximum temperature drop
- T :
- y :
- K, δ:
- Z :
- f b(H):
function defining anisotropic media
- C 1 :
- T 0,T 1 :
temperatures of the cold and hot faces of the ATE. Subscripts:i, k, tensors
- j, E:
density and strength of the electric field
A. G. Samoilovich and V. N. Slipchenko, Fiz. Tekh. Poluprovodn.,15, No. 5, 965–967 (1981).
L. I. Bytenskii, T. S. Gudkin, E. K. Iordanishvili, and Ye. E. Fiskind, Fiz. Tekh. Poluprovodn.,12, No. 3, 538–542 (1978).
B. I. Mogilevskii and A. F. Chudnovskii, Heat Conduction of Semiconductors [in Russian], Moscow (1972).
L. I. Anatychuk, Thermoelements and Thermoelectric Devices [in Russian], Kiev (1979).
Chernovitsy State University, Ukraine. Translated from Inzhenerno-Fizicheskii Zhurnal, Vol. 66, No. 6, pp. 729–732, June, 1994.
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Buda, I.S., Lutsyak, V.S. Theory of an anisotropic thermoelectric refrigerator in a magnetic field. J Eng Phys Thermophys 66, 651–654 (1994). https://doi.org/10.1007/BF00867967
- Magnetic Field
- Thermal Conductivity
- Statistical Physic
- Electric Current
- Substantial Effect