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A level set approach for computing s...
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Sussman, Mark.
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A level set approach for computing solutions to incompressible two-phase flow.
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
A level set approach for computing solutions to incompressible two-phase flow./
作者:
Sussman, Mark.
面頁冊數:
115 p.
附註:
Source: Dissertation Abstracts International, Volume: 55-05, Section: B, page: 1875.
Contained By:
Dissertation Abstracts International55-05B.
標題:
Mathematics. -
電子資源:
http://pqdd.sinica.edu.tw/twdaoapp/servlet/advanced?query=9427355
A level set approach for computing solutions to incompressible two-phase flow.
Sussman, Mark.
A level set approach for computing solutions to incompressible two-phase flow.
- 115 p.
Source: Dissertation Abstracts International, Volume: 55-05, Section: B, page: 1875.
Thesis (Ph.D.)--University of California, Los Angeles, 1994.
A level set approach for computing solutions to incompressible two-phase flow is presented. The interface between the two fluids is considered to be sharp and is described as the zero level set of a smooth function. A new treatment of the level set method allows us to efficiently maintain the level set function as the signed distance from the interface. We never have to explicitly reconstruct or find the zero level set. Consequently, we are able to handle arbitrarily complex topologies, large density and viscosity ratios, and surface tension, on relatively coarse grids. We use a second order projection method along with a second order upwinded procedure for advecting the momentum and level set equations. We consider the motion of air bubbles and water drops. We also compute flows with multiple fluids such as air, oil, and water.Subjects--Topical Terms:
515831
Mathematics.
A level set approach for computing solutions to incompressible two-phase flow.
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A level set approach for computing solutions to incompressible two-phase flow is presented. The interface between the two fluids is considered to be sharp and is described as the zero level set of a smooth function. A new treatment of the level set method allows us to efficiently maintain the level set function as the signed distance from the interface. We never have to explicitly reconstruct or find the zero level set. Consequently, we are able to handle arbitrarily complex topologies, large density and viscosity ratios, and surface tension, on relatively coarse grids. We use a second order projection method along with a second order upwinded procedure for advecting the momentum and level set equations. We consider the motion of air bubbles and water drops. We also compute flows with multiple fluids such as air, oil, and water.
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