Numerical solution of radiation and viscous dissipation effects on flow past an oscillating plate with chemical reaction
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Abstract
The objective of this research is to investigate the unsteady natural
newlineconvection flow in an incompressible, viscous fluid as it moves over an
newlineoscillating semi-infinite vertical plate by using finite-difference method. The
newlinestudy considers the impact of thermal radiation, viscous dissipation, and
newlinechemical reactions, along with the presence or absence of magnetic field
newlineeffects. The plate possesses consistent surface temperature and mass diffusion
newlineproperties. Initially, both the plate and the adjacent fluid exist at ambient
newlinetemperature and concentration levels. However, once the plate starts oscillating
newlinevertically with a uniform velocity against the force of gravity, the temperature
newlineand concentration in the vicinity of the plate are perturbed, leading to natural
newlineconvection induced by the temperature and concentration gradients.
newlineChapter 1 is a general introduction, and it explains the proper
newlineunderstanding of the concepts of boundary layer theory, heat transfer, modes
newlineof heat transfer, natural convection flow, mass transfer, types of mass transfer,
newlineheat and mass transfer effects, MHD (Magneto Hydro Dynamics) effects,
newlineradiation effects, viscous dissipation effects, chemical reaction effects, the
newlinegoverning equation of the flow, dimensionless parameters, and the finite
newlinedifference method.
newlineChapter 2 emphasizes the utilization of numerical methods for
newlinesolving the problem of unsteady natural convection flow of a viscous,
newlineincompressible fluid along an oscillating semi-boundless vertical plate with
newlineuniform mass diffusion and temperature. The study also considered the factors
newlinesuch as thermal radiation and viscous dissipation. In this context, the fluid is
newlinecharacterized as optically thin, gray, and exhibiting absorbing-emitting
newlineradiation, but it is considered to be a non-dispersing medium.
newline