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2022 年度 実施状況報告書

Interaction of non-Newtonian fluids with deformable structures in microscale biological processes

研究課題

研究課題/領域番号 22K14184
研究機関沖縄科学技術大学院大学

研究代表者

VARCHANIS Stylianos  沖縄科学技術大学院大学, マイクロ・バイオ・ナノ流体ユニット, ポストドクトラルスカラー (30913462)

研究期間 (年度) 2022-04-01 – 2024-03-31
キーワードViscoelastic / FSI / Flow instability / Porous media
研究実績の概要

In FY2022, we developed the tools and laid the foundations for making the key in-silico experiments. Initially, we developed the algorithm and implemented it in the in-house parallel FE code. We performed strict mesh and time-step refinement convergence tests for VFSI past a single deformable cylinder. We found that the method exhibits second-order accuracy in space and time. We also validated the numerical results with microfluidic experiments of viscoelastic flow past two cantilevered cylinders; semi-quantitative agreement was achieved. All the results are summarized in a manuscript that will be submitted in the journal "Computer Methods in Applied Mechanics and Engineering".

現在までの達成度 (区分)
現在までの達成度 (区分)

1: 当初の計画以上に進展している

理由

The project has progressed very well through FY2022. As initially expected, the numerical algorithm has been developed and validated. There is sufficient time in
FY2023 to carry out the bulk of the detailed simulations and elucidate the underlying physics of the process. The rather quick progress was mainly due to the large amount of preliminary research conducted prior to the beginning of the project. Additionally, the Scientific Computing and Data Analysis section of Research Support Division at OIST provided valuable help regarding coding and implementation of the algorithm.

今後の研究の推進方策

We accomplished the planned objectives for FY2022. In FY2023, we will carry out the bulk of the detailed simulations. We will start with simulation of the base (reference) case for increasing flow rates. Then we will proceed to a wide parametric analysis the rheological properties of the viscoelastic fluid and the solid, followed by a parametric analysis regarding the geometrical properties of the physical domain. Finally, we will carry out a detailed data analysis and derive scaling relationships to relate the properties of the fluid, the solid, and the geometry with the macroscopically observed quantities (e.g., apparent permeability, slip length, frequency of oscillations). The results will be summarized in two papers. One for flow past a single deformable cylinder in a straight channel and a second one for flow past a periodic array of deformable cylinders.

  • 研究成果

    (4件)

すべて 2022

すべて 雑誌論文 (1件) 学会発表 (3件)

  • [雑誌論文] Evaluation of constitutive models for shear-banding wormlike micellar solutions in simple and complex flows2022

    • 著者名/発表者名
      Stylianos Varchanis, Simon J. Haward, Cameron C. Hopkins, John Tsamopoulos, Amy Q. Shen
    • 雑誌名

      Journal of Non-Newtonian Fluid Mechanics

      巻: 307 ページ: 104855

    • DOI

      10.1016/j.jnnfm.2022.104855

  • [学会発表] Shear-thinning and shear-thickening effects in the Oldroyd-B model2022

    • 著者名/発表者名
      Stylianos Varchanis, John Tsamopoulos, Amy Q. Shen, Simon J. Haward
    • 学会等名
      15th Annual European Rheology Conference
  • [学会発表] Steady viscoelastic instability around a planar stagnation point2022

    • 著者名/発表者名
      Stylianos Varchanis, Arisa Yokokoji, Simon J. Haward, Tadashi Inoue, Amy Q. Shen
    • 学会等名
      14th European Fluid Mechanics Conference
  • [学会発表] A Space-Time Galerkin/Least-Squares Method for the simulation of non-Newtonian fluid flows2022

    • 著者名/発表者名
      Stylianos Varchanis, Simon J. Haward, Amy Q. Shen
    • 学会等名
      93rd Annual Meeting of the Society of Rheology

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公開日: 2023-12-25  

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