SAE Technical Paper Series 1999
DOI: 10.4271/1999-01-0226
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Modeling the Diesel Fuel Spray Breakup by Using a Hybrid Model

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Cited by 59 publications
(26 citation statements)
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“…(Lee and Reitz, 2010) analyzed flow characteristics for different shapes of the nozzle flow passage in axisymmetric single hole nozzles and multi-hole nozzle configurations (mini-sac and valve-covered orifice eight-hole nozzles) with the HEM of the modified KIVA-3V and the emphasis was put on the end of injection period. On the basis of study on nozzle cavitating flow, in recent years, researchers also began trying to couple the flow parameters of cavitating and turbulent flow at the exit of the nozzle hole to the subsequent spray and perform the study on setting up the new spray models coupled with nozzle cavitating flow, such as (Huh and Gosman, 1991;Bianchi et al, 1999;2001;Arcoumanis et al, 1997). However, more research still need to be done because of the complex of the problem of spray.…”
mentioning
confidence: 98%
“…(Lee and Reitz, 2010) analyzed flow characteristics for different shapes of the nozzle flow passage in axisymmetric single hole nozzles and multi-hole nozzle configurations (mini-sac and valve-covered orifice eight-hole nozzles) with the HEM of the modified KIVA-3V and the emphasis was put on the end of injection period. On the basis of study on nozzle cavitating flow, in recent years, researchers also began trying to couple the flow parameters of cavitating and turbulent flow at the exit of the nozzle hole to the subsequent spray and perform the study on setting up the new spray models coupled with nozzle cavitating flow, such as (Huh and Gosman, 1991;Bianchi et al, 1999;2001;Arcoumanis et al, 1997). However, more research still need to be done because of the complex of the problem of spray.…”
mentioning
confidence: 98%
“…Phase n is the bulk liquid phase from the nozzle, which disintegrates into the droplet phases. The applied primary break-up model is based on the work of Bianchi et al [17] considering two independent mechanisms, aerodynamic surface wave growth and internal stresses by injector flow turbulence. The secondary break-up causes mass transfer within the droplet phases 2 to n-1, and is modelled with the standard WAVE model formulated by Reitz [18].…”
Section: Physical Modelsmentioning
confidence: 99%
“…The disintegration rate of the bulk liquid phase n into the droplet phase l, ðdD n =DtÞ P;nl , is calculated according to the model of [37], taking into consideration two independent mechanismsaerodynamic surface wave growth and internal turbulence stresses caused by injector flow. The diameter change rate of the blob due to the secondary break-up ðdD k =DtÞ S;kl is modelled by the standard WAVE model [38].…”
Section: Eulerian Multiphase Approachmentioning
confidence: 99%