0000000000681199

AUTHOR

Daniel N. Pop

showing 2 related works from this author

On the solution of a parabolic PDE involving a gas flow through a semi-infinite porous medium

2021

Abstract Taking as start point the parabolic partial differential equation with the respective initial and boundary conditions, the present research focuses onto the flow of a sample of waste-water derived from a standard/conventional dyeing process. In terms of a highly prioritized concern, meaning environment decontamination and protection, in order to remove the dyes from the waste waters, photocatalyses like ZnO or TiO2 nanoparticles were formulated, due to their high surface energy which makes them extremely reactive and attractive. According to the basics of ideal fluid, the key point is the gas flow through an ideal porous pipe consisting of nanoparticles bound one to each other, for…

010302 applied physicsPartial differential equationDifferential equationNumerical analysisGeneral Physics and Astronomy02 engineering and technologyMechanicsWastewater decontamination021001 nanoscience & nanotechnology01 natural sciencesParabolic partial differential equationlcsh:QC1-999Parabolic equation and systemsBoundary value problemsDifferential equationFlow (mathematics)0103 physical sciencesNanoporous ZnO particlesBoundary value problem0210 nano-technologyPorosityPorous mediumlcsh:PhysicsNumerical analysisResults in Physics
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Some Numerical Results of Multipoints Bomndary Value Problems Arise in Environmental Protection

2016

Abstract In this paper, we investigate two problems arise in pollutant transport in rivers, and we give some numerical results to approximate this solutions. We determined the approximate solutions using two numerical methods: 1. B-splines combined with Runge-Kutta methods, 2. BVP4C solver of MATLAB and then we compare the run-times.

business.industryGeneral MedicinebusinessAutomationValue (mathematics)Reliability engineeringMathematicsACTA Universitatis Cibiniensis
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