Parabolic trough power plants transform solar radiative energy into thermal energy which is then typically used to produce electricity. We consider a model derived in [2, 3] to describe parabolic trough power plants. In particular, the thermofluid dynamics is studied in a single collector pipe where the solar radiation is concentrated. The model is the result of simplifying assumptions and asymptotic processes on the underlying mass, momentum and energy balance equations. We show existence of solutions for the model. In addition, we study the longtime behavior and the stationary problem

Analysis of an asymptotic thermofluid dynamic model for parabolic trough power plants / Coclite, G. M.; Gasser, I.. - In: ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND PHYSIK. - ISSN 0044-2275. - STAMPA. - 77:1(2026). [10.1007/s00033-025-02644-1]

Analysis of an asymptotic thermofluid dynamic model for parabolic trough power plants

Coclite, G. M.
;
2026

Abstract

Parabolic trough power plants transform solar radiative energy into thermal energy which is then typically used to produce electricity. We consider a model derived in [2, 3] to describe parabolic trough power plants. In particular, the thermofluid dynamics is studied in a single collector pipe where the solar radiation is concentrated. The model is the result of simplifying assumptions and asymptotic processes on the underlying mass, momentum and energy balance equations. We show existence of solutions for the model. In addition, we study the longtime behavior and the stationary problem
2026
Analysis of an asymptotic thermofluid dynamic model for parabolic trough power plants / Coclite, G. M.; Gasser, I.. - In: ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND PHYSIK. - ISSN 0044-2275. - STAMPA. - 77:1(2026). [10.1007/s00033-025-02644-1]
File in questo prodotto:
File Dimensione Formato  
2026_Analysis_of_an_asymptotic_thermofluid_dynamic_model_for_parabolic_trough_power_plants_pdfeditoriale.pdf

accesso aperto

Tipologia: Versione editoriale
Licenza: Creative commons
Dimensione 394.74 kB
Formato Adobe PDF
394.74 kB Adobe PDF Visualizza/Apri

I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.

Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11589/294485
Citazioni
  • Scopus 0
  • ???jsp.display-item.citation.isi??? 0
social impact