3 edition of Time-evolving bubbles in two-dimensional stokes flow found in the catalog.
Time-evolving bubbles in two-dimensional stokes flow
1994 by Institute for Computer Applications in Science and Engineering, NASA Langley Research Center, National Technical Information Service, distributor in Hampton, VA, [Springfield, Va .
Written in English
|Other titles||Time evolving bubbles in two dimensional stokes flow.|
|Statement||Vasconcelos, Giovani L.|
|Series||ICASE report -- no. 94-90., NASA contractor report -- 194998., NASA contractor report -- NASA CR-194998.|
|Contributions||Vasconcelos, Giovani L., Institute for Computer Applications in Science and Engineering.|
|The Physical Object|
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Get this from a library. Time-evolving bubbles in two-dimensional stokes flow. [Saleh Tanveer; Giovani L Vasconcelos; Institute for Computer Applications in Science and Engineering.]. The flow induced by each bubble is approximated as that due to a Time-evolving bubbles in two-dimensional stokes flow book and a Time-evolving bubbles in two-dimensional stokes flow book, and a rapid summation method based on dividing the system into groups of bubbles is used for evaluating.
The Linear Stability of a Core Annular Flow in a Corrugated Tube; H.-H. Wei, D.S. Rumschitzki. Bubbles and Jets. Cusp Formation and Tip-Streaming Instabilities for Time-Evolving Interfaces in Two-Dimensional Stokes Flow; M.
Siegel. Stokes flow of a cylinder and half-space driven by capillarity - Volume - Robert W. Hopper Book chapters will be unavailable on Saturday 24th August between 8ampm BST.
This is for essential maintenance Time-evolving bubbles in two-dimensional stokes flow book will provide improved performance going by: Request PDF | Simulation and validation of surfactant-laden drops in two-dimensional Stokes flow | Performing highly accurate simulations of droplet systems is a challenging problem.
This is. TIME-EVOLVING BUBBLES IN TWO-DIMENSIONAL STOKES time-evolving bubble in a 2D Stokes flow Our solutions include, for instance, the motion of a bubble of essentially arbitrary initial shape in a linear flow or an expanding/contracting bubble in an otherwise quiescent flow In the former case, one is able to follow the transient motion of the.
G.A.L. Van de Vorst, Integral method for a two-dimensional Stokes flow with shrinking holes applied to viscous sintering, J. Fluid Mech.,–, (). zbMATH Google Scholar  S. Richardson, Plane Stokes flow with time-dependent Time-evolving bubbles in two-dimensional stokes flow book boundaries in which the fluid occupies a doubly-connected region, Eur.
Appl. Math., 11 Cited by: Influence of surfactant on rounded and pointed bubbles in two-dimensional Stokes flow, SIAM J. Applied Mathematics, Vol. 59, pp.Cusp formation for time evolving bubbles in two-dimensional Stokes flow, J.
Fluid Mech., Vol. pp.Time-evolving bubbles in two-dimensional stokes flow [microform] / Vasconcelos, Giovani L Two-phase flows / Shih-i Pai ; ed. by K. Oswatitsch Flow visualization study of post critical heat flux region for inverted bubbly, slug and annular flow re. Book, Internet Resource: All Authors / Contributors: Flow in a Corrugated Tube / H.-H.
Wei and D. Rumschitzki --Cusp Formation and Tip-Streaming Instabilities for Time-Evolving Interfaces Time-evolving bubbles in two-dimensional stokes flow book Two-Dimensional Stokes Flow / M.
Siegel --Bubble Cusp Formation and Tip-Streaming Instabilities for Time-Evolving Interfaces in Two-Dimensional. The active field of multi-phase flow has undergone fundamental changes in the last decade.
Many salient complex interfacial dynamics of such flows are now understood at a basic level with precise mathematical and quantitative characterization. This is quite a departure from the traditional.
Tanveer and G. Vasconcelos: Time-evolving bubbles in two-dimensional Stokes flow, 1/23/95 A. Nemethi: The mixed Hodge structure of an ICIS. I, 1/23/95 H. Glover, I. Leary and C. Thomas: The Yagita invariant of general linear groups, 2/6/95 H-K.
Wai: Witten-Helffer-Sjostrand theory for a generalized Morse. The active field of multi-phase flow has undergone fundamental changes in the last decade. Many salient complex interfacial dynamics of such flows are now understood at a basic level with precise mathematical and quantitative characterization.
Cusp formation and tip-streaming instabilities for time-evolving interfaces in two-dimensional Stokes flow, IUTAM Symposium on Nonlinear Waves in Multi-Phase. Effect of aspect ratio on three-dimensional natural convection in a horizontal enclosure with a uniform heat flux on the lower surfaceCited by: 2.
Planar flow in the interfacial region of an open porous medium is investigated by finding solutions for Stokes flow in a channel partially filled with an array of circular cylinders beside one wall. The cylinders are in a square array oriented across the flow and are widely spaced, so that the solid volume fraction ϕ.
() Topology optimization based on a two-dimensional swirl flow model of Tesla-type pump devices. Computers & Mathematics with Applications() Rotation-free Bernstein–Bézier elements for thin plates and shells — development and by: Book: Scientific computing and applications: Pages Nova Science Publishers, Inc.
Commack, Time-evolving interfaces in a Stokes flow: We present new methods for computing the motion of two dimensional closed interfaces in a slow viscous flow. The interfacial velocity is found through the solution to an integral equation whose Cited by: 1.
Duct flows, like steady two-dimensional flows are poor mixers. This class of flows is defined by the following velocity field (7) which is composed of a two-dimensional cross-sectional flow augmented by a unidirectional axial flow; fluid is mixed in the cross-section while.
Concluding Remarks References 1. Preliminaries Mixing and dispersion of viscous fluids-blending in the polymer processing literature-is the result of complex interaction between flow and events occurring at drop length-scales: breakup, coalescence, and hydrodynamic by: We study two different time-dependent, two-dimensional Stokes flow systems as examples: a double-lid-driven cavity flow and a 3-rod stirring system in a cylindrical domain.
We will discuss the correspondence between topological entropy and decay in the variance of. American Institute of Aeronautics and Astronautics Sunrise Valley Drive, Suite Reston, VA water Review Potential Fields in Fluid Mechanics: A Review of Two Classical Approaches and Related Recent Advances Markus Scholle 1,*,†, Florian Marner 2,† and Philip H.
Gaskell 3,† 1 Department of Mechatronics and Robotics, Heilbronn University, D Heilbronn, Germany 2 Inigence GmbH, D Bretzfeld, Germany; ﬂ[email protected] 3 Department of Engineering, Durham. () Topology optimization based on a two-dimensional swirl flow model of Tesla-type pump devices.
Computers & Mathematics with Applications() On the Inertial Single Phase Flow in 2D Model Porous Media: Role of Microscopic Structural by: Spray drying allows tuning the physical properties of the resulting powders widely. However, targeted process design is complicated by the interplay b.
Mesh Generation in CFD Ideen Sadrehaghighi, Ph.D. Zhao Zhong W. Huang and R. Russell, Moving mesh strategy based on a gradient flow equation for two-dimensional problems, SIAM J. Sci. Comput. 20(3), (). Hector D. Ceniceros and Thomas Y. Hou, “An Efficient Dynamically Adaptive Mesh for Potentially Singular Solutions”, Journal.
Axial flow devices using rigid spiral band profiled blade catenaries attached variably along and around an axially elongated profiled hub, of axially oriented profile section sequences 75 mapped relative to truncated cones-of-generation.
Upon rotation and lubricity-masked progression through axial planes-of-shear, this time-domain sequence travels in 2-dimensional axial-datum-plane-relative Cited by: The Unsteady Dynamics of Two-Dimensional Bubbles in a Regular Array Goz, M.
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You can write a book review and share your experiences. Other readers will always be interested in your opinion of the books you've read. Whether you've loved the book or not, if you give your honest and detailed thoughts then people will find new books that are right for them. For dynamic droplets, the interior fluid flow is accounted for through the incompressible Navier-Stokes equations.
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We study natural convection of viscoplastic fluids in 2D domains. A sufficiently large yield stress introduces a static solution to the Navier–Stokes equations that may not otherwise exist.
We find conditions that guarantee such motionless regimes and investigate flow development between static and advective states. Considering three problems, we explore the various ways in which the yield Author: Ida Karimfazli. Full text of "Third Microgravity Fluid Physics Conference" See other formats.
A theoretical and numerical model is presented for the shape evolution of the thin liquid films separating the gas bubbles in a foam. The motion is due to capillary action, surface tension gradients, and the overall expansion of the foam.
The expansion is the result of the increase in gas content with time. Process modeling is accomplished via the solution of three coupled partial. Axial flow devices using rigid spiral band profiled blade catenaries attached variably along and around an axially elongated profiled hub, of axially oriented profile section sequences 75 mapped relative to truncated rotation and lubricity-masked progression through axial planes-of-shear, this time-domain sequence travels in 2-dimensional axial-datum-plane-relative.
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