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The level set method for interface dynamics makes a suitable choice for the eulerian method.
In this paper, we present a fast time adaptive numerical method for interface tracking.
In this paper, we present an iterative method for interface reconstruction (IR) in general convex cells based on tetrahedral decomposition.
The proposed sensor provides a non-contact real time, cost-effective, robust method for interface detection, which has potential applications in the oil sands industry.
In this communication, we discuss the major features of eFindSitePPI, a recently developed template-based method for interface residue prediction available at http://brylinski.cct.lsu.edu/efindsiteppi.
The numerical method couples the boundary integral method for interfacial velocity, a second-order Runge Kutta method for interface evolution, and a finite element method for surfactant concentration.
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Numerical results are shown for sample problems with the Mie Grüneisen equation of state for characterizing the materials of interests in both one and two space dimensions that demonstrate the feasibility of the proposed method for interface-sharpening of compressible two-phase flow.
In this paper, a new ghost-fluid method for interfaces of finite thickness is described.
Existing methods for interface toughness evaluation are evaluated and an alternative method for the determination the interface toughness from indentation delamination experiments is proposed.
In order to make use of these methods for interface problems, one needs fast and accurate numerical methods for computing sensitivities for problems defined by partial differential equations with solutions that have spatial discontinuities such as shocks and interfaces.
The complexity of standard numerical methods for interface tracking, where the interface is described by N marker points, is O(N/Δt), when a time step Δt is used.
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