FRINK Linked Data Fragments server

Matches in SemOpenAlex for { <https://semopenalex.org/work/W2792697021> ?p ?o ?g. }

• W2792697021 endingPage "45" @default.
• W2792697021 startingPage "1" @default.
• W2792697021 abstract "In this paper, double-diffusive natural convection, studying Soret and Dufour effects and viscous dissipation in an open cavity filled with Bingham fluid has been simulated by Finite Difference Lattice Boltzmann Method (FDLBM). In addition, entropy generations through fluid friction, heat transfer, and mass transfer has been studied. The problem has been solved by applying the regularized Papanastasiou model. However, the Bingham model without regularizations for some cases have been studied to demonstrate the accuracy of the applied regularization. This study has been conducted for certain pertinent parameters of Rayleigh number (Ra=103, 104 and 105), Bingham number (Bn), Lewis number (Le=2.5, 5 and 10), Dufour parameter (Df=0, 1, and 5), Soret parameter (Sr=0, 1, and 5), Eckert number (Ec=0, 0.001, and 0.01), and the Buoyancy ratio (N=−1, 0.1, 1). Results indicate that the increase in Rayleigh number enhances heat and mass transfer for various Bingham numbers. The rise of Bingham number reduces heat and mass transfer. In addition, the increase in Bingham number enlarges the unyielded zones. The increase in the Lewis number augments mass transfer in different Rayleigh and Bingham numbers, although the enhancement of Lewis number causes heat transfer to drop marginally. The rise of Dufour parameter increases heat transfer gradually. The increase in Soret parameter enhances mass transfer for different Bingham and Rayleigh numbers. The addition of Soret parameter, Dufour parameter and Lewis number do not affect the unyielded zone considerably. The augmentation of the buoyancy ratio number enhances heat and mass transfer at Ra=104 and 105. The rise of buoyancy ratio number alters the unyielded section significantly. The increase in Eckert number influences heat and mass transfer marginally. The augmentation of Rayleigh number enhances different entropy generations and reduces the average Bejan number. The increase in the Bingham number provokes various irreversibilities to drop significantly. The rise of Soret and Dufour parameters enhances the entropy generations due to heat transfer and fluid friction. The rise of Eckert number alters various entropy generations, but the alteration does not follow a specific manner in different studied parameters." @default.
• W2792697021 created "2018-03-29" @default.
• W2792697021 creator A5025230538 @default.
• W2792697021 creator A5089521130 @default.
• W2792697021 date "2018-05-01" @default.
• W2792697021 modified "2023-10-14" @default.
• W2792697021 title "Mesoscopic simulation of double-diffusive natural convection and entropy generation of Bingham fluid in an open cavity" @default.
• W2792697021 cites W1658203550 @default.
• W2792697021 cites W1964869153 @default.
• W2792697021 cites W1989995718 @default.
• W2792697021 cites W1992476546 @default.
• W2792697021 cites W1996902556 @default.
• W2792697021 cites W2010865794 @default.
• W2792697021 cites W2018545724 @default.
• W2792697021 cites W2020708769 @default.
• W2792697021 cites W2031119291 @default.
• W2792697021 cites W2034843536 @default.
• W2792697021 cites W2037921054 @default.
• W2792697021 cites W2038436463 @default.
• W2792697021 cites W2041464975 @default.
• W2792697021 cites W2043561882 @default.
• W2792697021 cites W2045839808 @default.
• W2792697021 cites W2047310022 @default.
• W2792697021 cites W2056890205 @default.
• W2792697021 cites W2062738724 @default.
• W2792697021 cites W2071718414 @default.
• W2792697021 cites W2074779544 @default.
• W2792697021 cites W2097617691 @default.
• W2792697021 cites W2097960207 @default.
• W2792697021 cites W2104344930 @default.
• W2792697021 cites W2143388773 @default.
• W2792697021 cites W2183776326 @default.
• W2792697021 cites W2310487243 @default.
• W2792697021 cites W2418234786 @default.
• W2792697021 cites W2512236296 @default.
• W2792697021 cites W2558869933 @default.
• W2792697021 cites W2587064408 @default.
• W2792697021 cites W2604862518 @default.
• W2792697021 cites W2772476538 @default.
• W2792697021 cites W2782200903 @default.
• W2792697021 cites W2782540314 @default.
• W2792697021 cites W567817340 @default.
• W2792697021 doi "https://doi.org/10.1016/j.euromechflu.2018.01.002" @default.
• W2792697021 hasPublicationYear "2018" @default.
• W2792697021 type Work @default.
• W2792697021 sameAs 2792697021 @default.
• W2792697021 citedByCount "13" @default.
• W2792697021 countsByYear W27926970212018 @default.
• W2792697021 countsByYear W27926970212019 @default.
• W2792697021 countsByYear W27926970212020 @default.
• W2792697021 countsByYear W27926970212022 @default.
• W2792697021 countsByYear W27926970212023 @default.
• W2792697021 crossrefType "journal-article" @default.
• W2792697021 hasAuthorship W2792697021A5025230538 @default.
• W2792697021 hasAuthorship W2792697021A5089521130 @default.
• W2792697021 hasConcept C106836276 @default.
• W2792697021 hasConcept C10899652 @default.
• W2792697021 hasConcept C121332964 @default.
• W2792697021 hasConcept C130230704 @default.
• W2792697021 hasConcept C134654583 @default.
• W2792697021 hasConcept C181587685 @default.
• W2792697021 hasConcept C182748727 @default.
• W2792697021 hasConcept C196558001 @default.
• W2792697021 hasConcept C200990466 @default.
• W2792697021 hasConcept C21821499 @default.
• W2792697021 hasConcept C47376073 @default.
• W2792697021 hasConcept C50517652 @default.
• W2792697021 hasConcept C51038369 @default.
• W2792697021 hasConcept C538625479 @default.
• W2792697021 hasConcept C54791560 @default.
• W2792697021 hasConcept C57879066 @default.
• W2792697021 hasConcept C7742248 @default.
• W2792697021 hasConcept C97355855 @default.
• W2792697021 hasConceptScore W2792697021C106836276 @default.
• W2792697021 hasConceptScore W2792697021C10899652 @default.
• W2792697021 hasConceptScore W2792697021C121332964 @default.
• W2792697021 hasConceptScore W2792697021C130230704 @default.
• W2792697021 hasConceptScore W2792697021C134654583 @default.
• W2792697021 hasConceptScore W2792697021C181587685 @default.
• W2792697021 hasConceptScore W2792697021C182748727 @default.
• W2792697021 hasConceptScore W2792697021C196558001 @default.
• W2792697021 hasConceptScore W2792697021C200990466 @default.
• W2792697021 hasConceptScore W2792697021C21821499 @default.
• W2792697021 hasConceptScore W2792697021C47376073 @default.
• W2792697021 hasConceptScore W2792697021C50517652 @default.
• W2792697021 hasConceptScore W2792697021C51038369 @default.
• W2792697021 hasConceptScore W2792697021C538625479 @default.
• W2792697021 hasConceptScore W2792697021C54791560 @default.
• W2792697021 hasConceptScore W2792697021C57879066 @default.
• W2792697021 hasConceptScore W2792697021C7742248 @default.
• W2792697021 hasConceptScore W2792697021C97355855 @default.
• W2792697021 hasFunder F4320322598 @default.
• W2792697021 hasLocation W27926970211 @default.
• W2792697021 hasOpenAccess W2792697021 @default.
• W2792697021 hasPrimaryLocation W27926970211 @default.
• W2792697021 hasRelatedWork W2028743410 @default.
• W2792697021 hasRelatedWork W2043211021 @default.
• W2792697021 hasRelatedWork W2279172896 @default.

• next