Base words and phrases: convection, similarity, conditions, similar numbers, critical
equations
Convective heat exchange refers to the transfer of heat between a solid surface and a fluid due to
the motion of the fluid. This process occurs through the mixing of hot and cold fluid layers,
which results in the transfer of heat from one region to another. The process of convective
heat exchange can be described mathematically using various similarity conditions and
equations.
One of the simplest similarity conditions in convective heat transfer is the Reynolds number. The
Reynolds number relates the inertial forces of fluid motion to the viscous forces of the fluid
and determines whether a fluid flow is laminar or turbulent. The Reynolds number is defined
as the ratio of inertial forces to viscous forces and is a critical parameter in determining the
heat transfer rate.
Another important similarity condition in convective heat transfer is the Prandtl number. The
Prandtl number relates the momentum and thermal diffusivities of a fluid and is an important
parameter in determining the rate of heat transfer.
In addition to these similarity conditions, there are also several critical equations in convective
heat transfer. These include the Navier-Stokes equations, which describe the motion of a fluid,
and the energy equation, which describes the conservation of energy in a fluid. These
equations are solved using boundary and initial conditions to determine the heat transfer rate
and temperature distribution in a fluid.
Overall, the process of convective heat transfer requires an understanding of the fluid motion, the
condition of heat exchange, and the similarity conditions and equations that govern the
process. By calculating the Reynolds and Prandtl numbers and solving the appropriate
equations, it is possible to determine the rate of heat transfer in a convective system.
28. Radiant heat exchange.
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