2015
DOI: 10.3390/en8021042
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Thermal Model of a Dish Stirling Cavity-Receiver

Abstract: This paper presents a thermal model for a dish Stirling cavity based on the finite differences method. This model is a theoretical tool to optimize the cavity in terms of thermal efficiency. One of the main outcomes of this work is the evaluation of radiative exchange using the radiosity method; for that purpose, the view factors of all surfaces involved have been accurately calculated. Moreover, this model enables the variation of the cavity and receiver dimensions and the materials to determine the optimal c… Show more

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Cited by 22 publications
(11 citation statements)
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References 19 publications
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“…Beyond this value, the temperature decreases because the effect of heat losses particularly radiation in the receiver is greater than the amount of solar radiation intercepted. This behavior is close to the results found by other authors [15][16][17] who also showed increased radiation loss with increasing receiver aperture diameter. Beltran et al [16] found that the aperture diameter of the cavity reaches a point of maximum efficiency when the aperture diameter is equal to 0.13 m which corresponds to a receiver aspect of ratio of 1.5.…”
Section: Effect Of the Aspect Ratiosupporting
confidence: 81%
See 1 more Smart Citation
“…Beyond this value, the temperature decreases because the effect of heat losses particularly radiation in the receiver is greater than the amount of solar radiation intercepted. This behavior is close to the results found by other authors [15][16][17] who also showed increased radiation loss with increasing receiver aperture diameter. Beltran et al [16] found that the aperture diameter of the cavity reaches a point of maximum efficiency when the aperture diameter is equal to 0.13 m which corresponds to a receiver aspect of ratio of 1.5.…”
Section: Effect Of the Aspect Ratiosupporting
confidence: 81%
“…Beltran et al [16] found that the aperture diameter of the cavity reaches a point of maximum efficiency when the aperture diameter is equal to 0.13 m which corresponds to a receiver aspect of ratio of 1.5. Gil et al [17] found with a heat loss coefficient of 12 W m −2°C−1 , the receiver best aspect ratio is 1.9 which is close to our case. Prakash et al [18] found that the convective loss values increase with opening ratio or exposure ratio while the aspect ratio is equal to 1.…”
Section: Effect Of the Aspect Ratiosupporting
confidence: 75%
“…where ρ is the clean mirror reflectance (which also incorporates the losses due to slope mirror errors), cle is a factor which takes into account the mirror cleanliness, γ is the intercept factor of the collector and is the effective cavity receiver absorptance [48].…”
Section: Energy Balance Of the Dish-stirling Systemmentioning
confidence: 99%
“…Thermal efficiency of the heat receiver is studied and validated in [5]. A thermal model of a cavity receiver is developed for optimization in [6] where radiative exchange is evaluated using the radiosity method. The authors in [7] show that the global energy efficiency ranges between 19% and 26%, which can be achieved through optimal design based on a modified Iwamoto model of a Stirling engine and a solar prediction model.…”
Section: Introductionmentioning
confidence: 99%