2001
DOI: 10.1002/1523-1496(200103)30:2<164::aid-htj7>3.0.co;2-6
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Evaluation of thermal rectification at the interface of dissimilar solids by phonon heat transfer

Abstract: Many investigations have suggested that the heat transfer coefficient at the interface between two dissimilar solids depends on the direction of heat flow across the interface. Although many factors that affect heat transfer across the interface are reasonably well understood, the directional dependence of the heat transfer coefficient, called thermal rectification, has not yet been completely explained. In this paper, we evaluate the thermal rectification from the results of linear response theory by consider… Show more

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Cited by 7 publications
(4 citation statements)
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“…To understand the enhancement of fractal structure on the thermal rectification compared with the basic structure, we discussed the influence mechanism in micro–macroscale. In microscale, since LM and LCR transport thermal energy with different carriers, as Figure 3a shows (the Bloch electrons and phonons are presented by straight and wavy lines, respectively), the contact conductance h c‐mi at the interface is given by Equation (4) hcmi = hephpt/rhep + hpt/r where h e–p and h pt/r are the conductance due to electron–phonon scattering and phonon transmission/reflection, respectively lefthep = Cknormalp/τ;Kph = π61 rpr2Tnormali where C is the electron specific heat, k p is the phonon thermal conductivity in the metal, K ph is the heat transfer coefficient of phonons, [ 26 ] r pr is the reflectance of phonons, (1 − r pr 2 ) is the energy transfer coefficient of phonons, T i is the interface temperature.…”
Section: Resultsmentioning
confidence: 99%
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“…To understand the enhancement of fractal structure on the thermal rectification compared with the basic structure, we discussed the influence mechanism in micro–macroscale. In microscale, since LM and LCR transport thermal energy with different carriers, as Figure 3a shows (the Bloch electrons and phonons are presented by straight and wavy lines, respectively), the contact conductance h c‐mi at the interface is given by Equation (4) hcmi = hephpt/rhep + hpt/r where h e–p and h pt/r are the conductance due to electron–phonon scattering and phonon transmission/reflection, respectively lefthep = Cknormalp/τ;Kph = π61 rpr2Tnormali where C is the electron specific heat, k p is the phonon thermal conductivity in the metal, K ph is the heat transfer coefficient of phonons, [ 26 ] r pr is the reflectance of phonons, (1 − r pr 2 ) is the energy transfer coefficient of phonons, T i is the interface temperature.…”
Section: Resultsmentioning
confidence: 99%
“…where C is the electron specific heat, k p is the phonon thermal conductivity in the metal, K ph is the heat transfer coefficient of phonons, [26] r pr is the reflectance of phonons, (1 − r pr 2…”
Section: Effect Of Branches On Interface Temperature and Outflow Temp...mentioning
confidence: 99%
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“…[ 1 ] The basic idea to achieve thermal rectification is that the two materials have a different thermal conductivity dependence with temperature. [ 35–38 ] Under this condition, an inversion of the thermal bias (temperature gradient) direction will result in a different magnitude of the heat flow (forward vs reverse) due to a change in the effective or overall thermal conduction across the two‐segment material structure. [ 1 ]…”
Section: Thermal Diodesmentioning
confidence: 99%