2011
DOI: 10.1051/epjap/2011100498
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Growth of single-phase Cu(In, Al)S2thin films by thermal evaporation

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Cited by 8 publications
(7 citation statements)
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“…Three solutions to the net-transfer problem have been hitherto proposed for MC materials, but they seem far from perfect. First, one could engineer a composite MC material that displays a large and constant isothermal entropy change over the target temperature span 33 , but this would be laborious and require a large number of component materials to approach perfection. Second, one could exploit serendipity under very specific circumstances, as shown using entropy-temperature data that were obtained for intermediate fields using a mean-field model 34 , but these circumstances are too restrictive to be of any practical value.…”
mentioning
confidence: 99%
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“…Three solutions to the net-transfer problem have been hitherto proposed for MC materials, but they seem far from perfect. First, one could engineer a composite MC material that displays a large and constant isothermal entropy change over the target temperature span 33 , but this would be laborious and require a large number of component materials to approach perfection. Second, one could exploit serendipity under very specific circumstances, as shown using entropy-temperature data that were obtained for intermediate fields using a mean-field model 34 , but these circumstances are too restrictive to be of any practical value.…”
mentioning
confidence: 99%
“…In this paper, we demonstrate a general solution to the net-transfer problem by constructing cooling cycles in which no net heat is exchanged between a homogeneous working body of the archetypal EC material PST 2,18,[36][37][38][39] and an ideal hypothetical regenerator that it traverses in order to achieve a large temperature span T h -T c >> |T|. The underlying principle is that the two regenerator-transit legs of a given cooling cycle can be made to differ by a constant entropy if the field applied during the finite-field leg is varied according to a detailed E(T,S) map of the highly reversible phase transition at finite fields above Curie temperature T C ~ 295 K, where E denotes electric field, T denotes temperature, and S denotes entropy S after subtracting the zero-field entropy at our base temperature of 285 K. In contrast with the highly restrictive solutions discussed above [33][34][35] , our strategy for true regeneration via field variation can be readily achieved by modifying standard cooling cycles, such as Ericsson cycles. Here we modify Brayton cycles because they involve adiabatic EC effects that can be driven quickly, thus increasing cooling power and reducing heat leaks.…”
mentioning
confidence: 99%
“…Moreover, the presence of magnetic multiphases broadens the DS M (T) curves and enhances consequently the relative cooling power (RCP) [16][17][18][19][20][21]. In this context, several magnetocaloric studies have been performed recently on composites based on manganites in order to enhance the physical properties comparing to manganites [22][23][24][25][26].…”
mentioning
confidence: 99%
“…The average grain size of post-annealed CIAS films was evaluated from the XRD peak along the (112) preferred orientation using Scherrer's equation [6,44]:…”
Section: Resultsmentioning
confidence: 99%