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Fourier’s law of conduction

Fourier s Law of Conduction. Experiments have shown that at steady state, the heat flux qy, which is the rate of heat transfer, Q, per unit area, A, through a material due to conduction, is proportional to the temperature gradient in the direction of heat flow, y in this case. [Pg.97]

Pick s law of diffusion and Fourier s law of conduction are usually represented by second order ordinary differential equations (ODEs). In this chapter, we describe how one can obtain analytical solutions for linear boundary value problems using Maple and the matrix exponential. [Pg.169]

Fourier s law of conduction (Step 3) in light of Eq. (2.1) gives the governing equation (Step 4) as... [Pg.41]

We can treat mass transfer in a manner somewhat similar to that used in heat transfer with Fourier s law of conduction. However, an important difference is that in molecular mass transfer one or more of the components of the medium is moving. In heat transfer by conduction the medium is usually stationary and only energy in the form of heat is being transported. This introduces some differences between heat and mass transfer that will be discussed in this chapter. [Pg.383]

The viscous dissipation is a specific power consumption, i.e., power per unit volume. In S.I. units it is expressed in Watts per cubic meter [W/m ]. The heat fiux away from the polymer melt is determined by the heat fiux from the melt to the barrel and screw. If the screw is neutral the heat fiux to the screw is usually small and can be assumed to be negligible. If screw cooling is used, this assumption will not be correct. The heat fiux (heat flow per unit cross-sectional area) for cooling the polymer melt is determined by Fourier s law of conductive heat transport ... [Pg.406]

Equation (7.51) can be interpreted either algebraically or electrically as was done for Newton s Law of cooling in convection or for Fourier s Law of conduction through composite materials. The electrical analogy for Equation (7.51) can be made by comparing ( 5, —/,) to the driving potential difference and Q, as the electrical current. [Pg.194]

There are several ways to correlate the geometry, physical properties, and temperature difference of an object with the rate of heat transfer through the object. In heat transfer by conduetion, the most common means of correlation is through Fourier s law of conduction. The law, stated by the equation, is applicable most often in objects... [Pg.97]

The energy equation based on Fourier s law of conduction for the above problem is... [Pg.312]


See other pages where Fourier’s law of conduction is mentioned: [Pg.120]    [Pg.258]    [Pg.151]    [Pg.192]    [Pg.366]    [Pg.4]    [Pg.4]    [Pg.14]    [Pg.15]    [Pg.59]    [Pg.145]    [Pg.133]    [Pg.148]    [Pg.1]    [Pg.1]    [Pg.188]    [Pg.401]    [Pg.225]   
See also in sourсe #XX -- [ Pg.97 ]




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