P
Peter Smereka
Researcher at University of Michigan
Publications - 65
Citations - 11515
Peter Smereka is an academic researcher from University of Michigan. The author has contributed to research in topics: Kinetic Monte Carlo & Dynamic Monte Carlo method. The author has an hindex of 29, co-authored 65 publications receiving 10919 citations. Previous affiliations of Peter Smereka include University of California, Los Angeles.
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A level set approach for computing solutions to incompressible two-phase flow
TL;DR: A level set method for capturing the interface between two fluids is combined with a variable density projection method to allow for computation of two-phase flow where the interface can merge/break and the flow can have a high Reynolds number.
A level set approach for computing solutions to incompressible two- phase flow II
TL;DR: In this article, a level set method for capturing the interface between two fluids is combined with a variable density projection method to allow for computation of two-phase flow where the interface can merge/break and the flow can have a high Reynolds number.
Journal ArticleDOI
An improved level set method for incompressible two-phase flows
TL;DR: A level set method for capturing the interface between two fluids is combined with a variable density projection method to allow for computation of a two-phase flow where the interface can merge/break and the flow can have a high Reynolds number.
Journal ArticleDOI
A Remark on Computing Distance Functions
Giovanni Russo,Peter Smereka +1 more
TL;DR: The new method is a modification of the algorithm which makes use of the PDE equation for the distance function introduced by M. Sussman, P. Smereka, and S. Osher and provides first-order accuracy for the signed distance function in the whole computational domain, and second- order accuracy in the location of the interface.
Journal ArticleDOI
Axisymmetric free boundary problems
Mark Sussman,Peter Smereka +1 more
TL;DR: In this paper, a level set method is used where the interface is the zero level set of a continuous function while the two fluids are solutions of the incompressible Navier-Stokes equation.