Articles producció científicaEnginyeria Mecànica

Numerical investigation of a pair of in-line bubbles rising in Newtonian and non-Newtonian fluids with interfacial passive scalar transfer

  • Dades identificatives

    Identificador:  imarina:9364899
    Autors:  Kazemi K; Vernet A; Grau FX; Pallarès J; Fabregat A; Cito S
    Resum:
    We employ three-dimensional, fully resolved numerical simulations using the volume-of-fluid method to study the motion and interaction of two in-line bubbles ascending in both Newtonian and shear-thinning fluids. Additionally, we explore passive scalar transfer between the fluid phases across a variety of fluidic conditions, modeling shear-thinning behavior in non-Newtonian fluids through the Carreau model. The impact of the Galilei (Ga) and Bond (Bo) numbers, the bubble pair radius ratio, the inelastic time constant (λ), and the flow index (n) on the bubbles dynamics and the transient Sherwood number (Sht) and the surface-averaged Sherwood number ( ⟨ S h ⟩ ) are reported. Using the well-known Ga-Bo regime phase diagram for a single rising bubble in a Newtonian ambient fluid, the present numerical experiments are used to study the departure from this reference case due to the presence and characteristics of a second bubble and the non-Newtonian nature of the ambient fluid. When categorized based on the single bubble phase diagram, we found that in regimes I (axisymmetric) and III (oscillatory), a pair of bubbles does not breakup or merge during our simulations. However, their behaviors vary due to the second bubble and change in non-Newtonian fluid parameters like the inelastic time constant and flow index. Likewise, we explored this parameter space for regime II (skirted), where the two bubbles eventually merge, and regimes IV (peripheral breakup) and V (central breakup), known for multiple bubble breakups. Additionally, we present results on differently sized bubbles, showing that their merging tendency depends on their arrangement as leading or trailing positions in the pair.
  • Altres:

    Autor segons l'article: Kazemi K; Vernet A; Grau FX; Pallarès J; Fabregat A; Cito S
    Departament: Enginyeria Mecànica
    Autor/s de la URV: Pallarés Curto, Jorge María
    Resum: We employ three-dimensional, fully resolved numerical simulations using the volume-of-fluid method to study the motion and interaction of two in-line bubbles ascending in both Newtonian and shear-thinning fluids. Additionally, we explore passive scalar transfer between the fluid phases across a variety of fluidic conditions, modeling shear-thinning behavior in non-Newtonian fluids through the Carreau model. The impact of the Galilei (Ga) and Bond (Bo) numbers, the bubble pair radius ratio, the inelastic time constant (λ), and the flow index (n) on the bubbles dynamics and the transient Sherwood number (Sht) and the surface-averaged Sherwood number ( ⟨ S h ⟩ ) are reported. Using the well-known Ga-Bo regime phase diagram for a single rising bubble in a Newtonian ambient fluid, the present numerical experiments are used to study the departure from this reference case due to the presence and characteristics of a second bubble and the non-Newtonian nature of the ambient fluid. When categorized based on the single bubble phase diagram, we found that in regimes I (axisymmetric) and III (oscillatory), a pair of bubbles does not breakup or merge during our simulations. However, their behaviors vary due to the second bubble and change in non-Newtonian fluid parameters like the inelastic time constant and flow index. Likewise, we explored this parameter space for regime II (skirted), where the two bubbles eventually merge, and regimes IV (peripheral breakup) and V (central breakup), known for multiple bubble breakups. Additionally, we present results on differently sized bubbles, showing that their merging tendency depends on their arrangement as leading or trailing positions in the pair.
    Àrees temàtiques: Química; Physics, fluids & plasmas; Mechanics of materials; Mechanics; Mechanical engineering; Materiais; Matemática / probabilidade e estatística; Interdisciplinar; Geociências; Fluid flow and transfer processes; Engineering (miscellaneous); Engenharias iv; Engenharias iii; Engenharias ii; Engenharias i; Condensed matter physics; Computational mechanics; Ciências biológicas i; Ciência da computação; Astronomia / física
    Accès a la llicència d'ús: https://creativecommons.org/licenses/by/3.0/es/
    Adreça de correu electrònic de l'autor: jordi.pallares@urv.cat
    Data d'alta del registre: 2024-03-23
    Versió de l'article dipositat: info:eu-repo/semantics/acceptedVersion
    Enllaç font original: https://pubs.aip.org/aip/pof/article-abstract/36/2/022106/3261956/Numerical-investigation-of-a-pair-of-in-line?redirectedFrom=fulltext
    Referència a l'article segons font original: Physics Of Fluids. 36 (2):
    Referència de l'ítem segons les normes APA: Kazemi K; Vernet A; Grau FX; Pallarès J; Fabregat A; Cito S (2024). Numerical investigation of a pair of in-line bubbles rising in Newtonian and non-Newtonian fluids with interfacial passive scalar transfer. Physics Of Fluids, 36(2), -. DOI: 10.1063/5.0185472
    URL Document de llicència: https://repositori.urv.cat/ca/proteccio-de-dades/
    DOI de l'article: 10.1063/5.0185472
    Entitat: Universitat Rovira i Virgili
    Any de publicació de la revista: 2024
    Tipus de publicació: Journal Publications
  • Paraules clau:

    Computational Mechanics,Condensed Matter Physics,Engineering (Miscellaneous),Fluid Flow and Transfer Processes,Mechanical Engineering,Mechanics,Mechanics of Materials,Physics, Fluids & Plasmas
    Química
    Physics, fluids & plasmas
    Mechanics of materials
    Mechanics
    Mechanical engineering
    Materiais
    Matemática / probabilidade e estatística
    Interdisciplinar
    Geociências
    Fluid flow and transfer processes
    Engineering (miscellaneous)
    Engenharias iv
    Engenharias iii
    Engenharias ii
    Engenharias i
    Condensed matter physics
    Computational mechanics
    Ciências biológicas i
    Ciência da computação
    Astronomia / física
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