2020
DOI: 10.1063/5.0019559
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Dense gas flow simulations in ultra-tight confinement

Abstract: Modelling dense gas flows inside channels with sections comparable to the diameter of gas molecules is essential in porous media applications, such as in non-conventional shale reservoir management and nanofluidic separation membranes. In this paper, we perform the first verification study of the Enskog equation by using particle simulation methods based on the same hard-sphere collisions dynamics. Our in-house Event-Driven Molecular Dynamics (EDMD) code and a pseudo-hard-sphere Molecular Dynamics (PHS-MD) sol… Show more

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Cited by 34 publications
(23 citation statements)
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“…Despite the availability of computational procedures to describe the flow of confined fluids, the fundamental understanding of many phenomena occurring under tight confinement is still lacking. A notable example is that, for simple fluids, the Poiseuille mass flow rate (MFR) is found to monotonically increase in channels of molecular dimensions when the fluid density decreases, by using numerical solutions of the Enskog equation (Wu et al 2016) and event-driven molecular dynamics (EDMD) simulations (Sheng et al 2020). This behaviour is in sharp contrast with the long-standing recognition of flow mechanics in microchannels, which instead exhibits a non-monotonic variation of the MFR and the formation of a stationary point referred to as the 'Knudsen minimum' (Pollard & Present 1948;Cercignani & Sernagiotto 1966;Tatsios, Stefanov & Valougeorgis 2015), as long as the channel is sufficiently long and does not contain any bends (Ho et al 2020).…”
Section: Introductionmentioning
confidence: 99%
See 1 more Smart Citation
“…Despite the availability of computational procedures to describe the flow of confined fluids, the fundamental understanding of many phenomena occurring under tight confinement is still lacking. A notable example is that, for simple fluids, the Poiseuille mass flow rate (MFR) is found to monotonically increase in channels of molecular dimensions when the fluid density decreases, by using numerical solutions of the Enskog equation (Wu et al 2016) and event-driven molecular dynamics (EDMD) simulations (Sheng et al 2020). This behaviour is in sharp contrast with the long-standing recognition of flow mechanics in microchannels, which instead exhibits a non-monotonic variation of the MFR and the formation of a stationary point referred to as the 'Knudsen minimum' (Pollard & Present 1948;Cercignani & Sernagiotto 1966;Tatsios, Stefanov & Valougeorgis 2015), as long as the channel is sufficiently long and does not contain any bends (Ho et al 2020).…”
Section: Introductionmentioning
confidence: 99%
“…2016) and event-driven molecular dynamics (EDMD) simulations (Sheng et al. 2020). This behaviour is in sharp contrast with the long-standing recognition of flow mechanics in microchannels, which instead exhibits a non-monotonic variation of the MFR and the formation of a stationary point referred to as the ‘Knudsen minimum’ (Pollard & Present 1948; Cercignani & Sernagiotto 1966; Tatsios, Stefanov & Valougeorgis 2015), as long as the channel is sufficiently long and does not contain any bends (Ho et al.…”
Section: Introductionmentioning
confidence: 99%
“…As discussed above, the non-monotonicity of the slip length dependency on density reflects the competition between the fluid-solid and fluid molecular interactions, which can be characterised by the friction coefficient and the viscosity, respectively. This slip length minimum is interestingly analogous to the Knudsen minimum (Sheng et al 2020).…”
Section: Effects Of Density On Slip Lengthmentioning
confidence: 68%
“…The systematic study of the droplet/bubble growth rates is an additional novelty worth being stressed. Note that the proposed numerical scheme has a broad interest not limited to studies on nucleation, as the Enskog theory is increasingly used for many applications, including shale gas exploitation [41,42] and fluidized beds [43] to cite a few, and paves the way to the simulation of three-dimensional dense and/or liquid-vapour flows.…”
Section: Introductionmentioning
confidence: 99%