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Journal ArticleDOI

Simulation technique for dynamic evaporation processes

TLDR
In this article, a higher-order hyperbolic scheme is proposed to describe a sharp interface of two fluids by one grid throughout computation, which is applicable simultaneously to compressible and incompressible fluids.
About
This article is published in Nuclear Engineering and Design.The article was published on 1995-04-02. It has received 28 citations till now. The article focuses on the topics: Evaporation & Bubble.

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Citations
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Cubic interpolated propagation scheme for solving the hyper-dimensional Vlasov-Poisson equation in phase space

TL;DR: In this paper, a new numerical scheme for solving the hyperdimensional Vlasov-Poisson equation in phase space is described, where the distribution function and its first derivatives are advected by the Cubic Interpolated Propagation (CIP) scheme.
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Numerical analysis of fragmentation mechanisms in vapor explosions

TL;DR: In this article, a moving particle semi-implicit (MPS) method based on moving particles and their interactions has been developed for numerical simulation of the fragmentation process in vapor explosions, and a numerical model to calculate boiling from water to steam is developed.
Journal ArticleDOI

Constructing exactly conservative scheme in a non-conservative form

TL;DR: In this paper, a non-conservative scheme that guarantees exact mass conservation is proposed, and the mass of each cell is employed as an additional variable that is advanced in a conservative form.
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Numerical and Experimental Study of Large Steam-Air Bubbles Injected in a Water Pool

TL;DR: In this paper, the authors developed a computer simulation program for the hydrodynamics of the process using an isothermal piecewise linear interface construction-volume of fluid method and carried out an experiment with flow rates up to 50 l/s into a tank of 1 m3 volume.
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Shock capturing with improved numerical viscosity in primitive Euler representation

TL;DR: In this article, a new and simple form of artificial viscosity is proposed to eliminate directional dependence and the propagation of shock waves through multiphase material has been accurately calculated without fictitious pressure pulse at the phase boundary which is often seen in the conservative Euler scheme.
References
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Volume of fluid (VOF) method for the dynamics of free boundaries

TL;DR: In this paper, the concept of a fractional volume of fluid (VOF) has been used to approximate free boundaries in finite-difference numerical simulations, which is shown to be more flexible and efficient than other methods for treating complicated free boundary configurations.
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Collapse of an initially spherical vapour cavity in the neighbourhood of a solid boundary

TL;DR: In this paper, a numerical method was proposed to solve the problem of balloon bubble collapse near a plane solid wall, using finite time steps and an iterative technique for applying the boundary conditions at infinity directly to the liquid at a finite distance from the free surface.
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A universal solver for hyperbolic equations by cubic-polynomial interpolation I. One-dimensional solver

TL;DR: In this paper, a new numerical method is proposed for general hyperbolic equations, which uses a spatial profile interpolated with a cubic polynomial within a grid cell, and is described in an explicit finite-difference form by assuming that both a physical quantity and its spatial derivative obey the master equation.
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Cubic interpolated pseudo-particle method (CIP) for solving hyperbolic-type equations

TL;DR: In this paper, a cubic-polynomial interpolation method, where the gradient of the quantity is a free parameter, is proposed for solving hyperbolic-type equations, and various choices of the gradient are investigated, and a stable and less diffusive scheme is made possible without clipping or the flux-correction procedure.
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Use of artificial viscosity in multidimensional fluid dynamic calculations

TL;DR: In this article, a generalization of the von Neumann-Richtmyer concept of artificial viscosity that is used in calculating the propagation of shocks was formulated in one space-dimension.
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