The Surface Wettability Effect on Phase Change 2022
DOI: 10.1007/978-3-030-82992-6_4
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About Phenomenology and Modeling of Dropwise Condensation

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Cited by 3 publications
(10 citation statements)
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“…A similar correlation for the size distribution of small droplets was derived in [18]. However, numerical results from IBM simulations [11,21,22] show discrepancies between the computed small size distribution and the theoretical correlation of [17]. Since the Rose correlation [23] is known to overestimate the nucleation density, required by PBMs to define the threshold between small and large droplets, an updated model to include the effect of the coating thickness in the calculation of both the nucleation radius and the nucleation density was presented in [19,20] and integrated with the PBM of [17].…”
Section: Introductionsupporting
confidence: 63%
“…A similar correlation for the size distribution of small droplets was derived in [18]. However, numerical results from IBM simulations [11,21,22] show discrepancies between the computed small size distribution and the theoretical correlation of [17]. Since the Rose correlation [23] is known to overestimate the nucleation density, required by PBMs to define the threshold between small and large droplets, an updated model to include the effect of the coating thickness in the calculation of both the nucleation radius and the nucleation density was presented in [19,20] and integrated with the PBM of [17].…”
Section: Introductionsupporting
confidence: 63%
“…( 8) is not reliable in the limit of droplet radius approaching the nucleation value. As proved in [12], this is due to the assumption that the renewal time τ * swe , associated to coalescence events, is a constant. Indeed, numerical results of [12] shows that the sweeping time linearly depends on the droplet radius.…”
Section: Drop Size Distributionmentioning
confidence: 95%
“…As proved in [12], this is due to the assumption that the renewal time τ * swe , associated to coalescence events, is a constant. Indeed, numerical results of [12] shows that the sweeping time linearly depends on the droplet radius. Assuming τ * swe = τ * e r * and solving the droplet population balance, Eq.…”
Section: Drop Size Distributionmentioning
confidence: 95%
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