Experimental, numerical and analytical investigation of droplet oscillation of a viscoelastic fluid
粘弹性流体液滴振荡的实验、数值和分析研究
基本信息
- 批准号:330615302
- 负责人:
- 金额:--
- 依托单位:
- 依托单位国家:德国
- 项目类别:Research Grants
- 财政年份:2018
- 资助国家:德国
- 起止时间:2017-12-31 至 2022-12-31
- 项目状态:已结题
- 来源:
- 关键词:
项目摘要
Oscillating droplets occurring in innumerous production and energy conversion processes are a subject of scientific interest. The deviation from a sphere increases the surface, which enhances the rate of transfer for mass, momentum and energy. Liquids involved in production processes of bio- and chemical engineering, particularly, polymer powders by spray drying and in the aeration of liquids with dissolved proteins and bacteria, may exhibit viscoelastic behaviors. In the present project we intend to jointly develop a deeper understanding of the motions within viscoelastic droplets and, as a long-term goal, to explain their influences on transport processes across the interface. For this we will employ sophisticated experimental, numerical and analytical methods. Most important, the droplet deformations involved are allowed to include nonlinear fluid behavior.For this, new numerical methods based on Discontinuous Galerkin method (DG) will be developed, which allow an hp-accurate simulation. Different from classical approaches, the key goal is a sub-cell accurate sharp-interface hp-accurate simulation. A broad variety of specific tools have already been developed for this. The numerical difficulties for simulating viscoelastic models are less severe in the context of DG compared to classical numerical methods, e.g. FVM. Additionally, tensor-polynomial basis ideas, very successfully employed for algebraic stress models in the context of turbulence, will also be adopted. Therein it led to fast and robust schemes, which, due to the close similarity of equations, will also be employed for the present viscoelastic models.Additionally, a weakly nonlinear analytical approach will be developed such that it can represent the time dependency of the oscillation frequency. Nonlinearity is essential, as the oscillation frequency decreases with increasing oscillation amplitude, and, further, the times spent in the oblate and prolate states of deformation are no longer equal. The coupling of the oscillation modes in nonlinear motion is an important aspect in the decay of oscillations. These results will be a crucial benchmark for the DG-based numerical scheme.Both analytical and numerical approaches will be compared to experimental results. In order to do so, experiments will deliver both material parameters as well as dynamical results such as oscillation frequencies, droplet shapes, etc. In the linear limit, the dampened drop shape oscillations themselves will be used for determining the polymeric deformation retardation time scale of the test liquid needed for the computations.The present proposal is part of a two-phase project where in the second phase it is intended to study mass and energy transfer across the droplet-surface. Physically this corresponds to a non-material interface, resulting in different difficulties both numerically as well as experimentally. These effects constitute key design parameters for many applications.
在无数的生产和能量转换过程中出现的振荡液滴是一个令人感兴趣的科学课题。与球体的偏离增加了表面,从而提高了质量、动量和能量的传递速度。涉及生物和化学工程生产过程的液体,特别是喷雾干燥的聚合物粉末,以及含有溶解的蛋白质和细菌的液体的通风,可能会表现出粘弹性行为。在本项目中,我们打算共同更深入地了解粘弹性液滴内的运动,并作为一个长期目标,解释它们对界面上传输过程的影响。为此,我们将使用复杂的实验、数值和分析方法。最重要的是,所涉及的液滴变形可以包含非线性流体行为。为此,将开发基于间断Galerkin方法(DG)的新的数值方法,从而实现hp精确的模拟。与经典方法不同,该方法的关键目标是实现亚单元精确的尖锐界面hp精确模拟。为此,已经开发了各种各样的特定工具。与经典的数值方法(如有限体积法)相比,在DG环境下模拟粘弹性模型的数值困难较小。此外,张量多项式基思想,非常成功地应用于湍流背景下的代数应力模型,也将被采用。由于方程的相似性,这种格式也将被用于目前的粘弹性模型。此外,还将发展一种弱非线性分析方法,以使其能够表示振荡频率的时间依赖性。非线性是必不可少的,因为振荡频率随着振荡幅度的增加而降低,而且,变形的扁平和扁平状态所花费的时间不再相等。非线性运动中振动模的耦合是振动衰减的一个重要方面。这些结果将是基于DG的数值格式的重要基准。分析和数值方法都将与实验结果进行比较。为此,实验将提供材料参数和动力学结果,如振荡频率、液滴形状等。在线性极限中,受阻的液滴形状振荡本身将用于确定计算所需的测试液体的聚合物变形延迟时间尺度。本提案是一个两阶段项目的一部分,在第二阶段,旨在研究液滴表面的质量和能量传递。在物理上,这对应于非物质界面,导致在数值和实验上都有不同的困难。这些效果构成了许多应用的关键设计参数。
项目成果
期刊论文数量(0)
专著数量(0)
科研奖励数量(0)
会议论文数量(0)
专利数量(0)
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Professor Dr.-Ing. Martin Oberlack其他文献
Professor Dr.-Ing. Martin Oberlack的其他文献
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{{ truncateString('Professor Dr.-Ing. Martin Oberlack', 18)}}的其他基金
Shock-like focusing of inertial waves - the localized generation of turbulence
惯性波的冲击式聚焦——湍流的局部产生
- 批准号:
407316090 - 财政年份:2018
- 资助金额:
-- - 项目类别:
Research Grants
Non-Gaussianity, bounds on turbulent scaling parameter and conformal transformations - analyzing the Lundgrenand Hopf functional equation of turbulence using Lie symmetries
非高斯性、湍流标度参数和共形变换的界限 - 使用李对称性分析湍流的 Lundgrenand Hopf 函数方程
- 批准号:
385665358 - 财政年份:2017
- 资助金额:
-- - 项目类别:
Research Grants
Direct numerical simulation of the droplet evaporation and combustion using a discontinuous Galerkin scheme
使用不连续伽辽金方案直接数值模拟液滴蒸发和燃烧
- 批准号:
352548003 - 财政年份:2017
- 资助金额:
-- - 项目类别:
Research Grants
Asymptotic Suction Boundary Layer: Alternative Linear and Weakly Non-Modal Stability Modes - a New Route to Large-Scale Turbulent Structures
渐进吸力边界层:替代线性和弱非模态稳定模式 - 大规模湍流结构的新途径
- 批准号:
316376675 - 财政年份:2016
- 资助金额:
-- - 项目类别:
Priority Programmes
Symmetry based scaling of the multi-point statistics of a turbulent Couette flow extended by wall-transpiration
由壁蒸腾扩展的湍流库埃特流的多点统计的基于对称的缩放
- 批准号:
267513790 - 财政年份:2015
- 资助金额:
-- - 项目类别:
Research Grants
Helical invariant flows: New conservation laws and their importance for 2 1/2D turbulence
螺旋不变流:新守恒定律及其对 2 1/2D 湍流的重要性
- 批准号:
270556741 - 财政年份:2015
- 资助金额:
-- - 项目类别:
Research Grants
Simulation of the droplet evaporation and combustion and droplet impact on a solid surface using a discontinuous Galerkin scheme
使用不连续伽辽金方案模拟液滴蒸发和燃烧以及液滴对固体表面的影响
- 批准号:
212746421 - 财政年份:2011
- 资助金额:
-- - 项目类别:
Research Grants
Discontinuous Galerkin methods for two-phase flows with soluble surfactants
用于可溶性表面活性剂两相流的不连续伽辽金方法
- 批准号:
166796982 - 财政年份:2010
- 资助金额:
-- - 项目类别:
Priority Programmes
Theoretische, numerische und experimentelle Untersuchungen tropfenförmiger Fluidschichten auf elektrisch hochbelasteten Isolierstoffoberflächen
高电负载绝缘材料表面滴状流体层的理论、数值和实验研究
- 批准号:
138260376 - 财政年份:2009
- 资助金额:
-- - 项目类别:
Research Grants
Geometrische Struktur kleinskaliger Turbulenz
小尺度湍流的几何结构
- 批准号:
46938306 - 财政年份:2007
- 资助金额:
-- - 项目类别:
Research Grants
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