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A variety of numerical techniques are available for tracking moving interfaces.
Dynamic moving interfaces are central to many scientific, engineering, and graphics applications.
We present a numerical algorithm for solving partial differential equations on irregular domains with moving interfaces.
The numerical accuracy in computing multi-dimensional moving interfaces is significantly improved.
This modelling considers the motions of two moving interfaces linked through the ratio of Pilling Bedworth.
In this paper, we describe an integral equation approach for simulating diffusion problems with moving interfaces.
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Moving interface problems are ubiquitous in science and engineering.
and a second which has a discretely moving interface (D.M.I).
The ALE method is used to track the moving interface.
The numerical examples include Poisson equation, moving interface problem and a lid-driven incompressible flow problem.
A novel interface capturing scheme is proposed to compute moving interface on arbitrary hybrid unstructured grids.
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