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Homogeneous heat sources

Solidification. The heat of the electric arc melts a portion of the base metal and any added filler metal. The force of the arc produces localized flows within the weld pools, thus providing a stirring effect, which mixes the filler metal and that portion of the melted base metal into a fairly homogeneous weld metal. There is a very rapid transfer of heat away from the weld to the adjacent, low temperature base metal, and solidification begins nearly instantaneously as the welding heat source moves past a given location. [Pg.345]

By means of the integro-interpolation method it is possible to construct a homogeneous difference scheme, whose design reproduces the availability of the heat source Q of this sort at the point x = /. This can be done using an equidistant grid u)j and accepting / = x -f Oh, 0 <0 < 0.5. Under such an approach the difference equation takes the standard form at all the nodes x [i n). In this line we write down the balance equation on the segment x,j. [Pg.481]

Several modifications of incubation conditions have neither stabilized the system nor enhanced activity. Acetone and methanol have been used as substrate carriers without affecting activity. Similarly, addition of NADH to the incubation media did not effect epoxidation. The enzymatic nature of the system has been confirmed by use of heat treated homogenates (100 C, 1 min). Incubation temperatures of 8, 20, and 30 resulted in progressively greater epoxidation rates and provided no evidence of heat lability. Thus, at this time it is not possible to identify a superior enzyme source for comparative studies in spite of the fact that in vivo measurements indicate oxidative metabolic activity in living mussels. [Pg.274]

In all of these situations, homogeneous reactions in the gas phase provide source and sink terms in the species continuity equation. In addition the creation and destruction of species can be an important heat source or sink term in the energy equation. Therefore it is important to understand the factors that govern gas-phase chemical kinetics. [Pg.371]

Alternative heating mechanisms to conduction, such as dielectric or ultrasonic energies, have also been attempted. These mechanisms can be dissipated by polymer solids, creating volumewide homogeneous heat sources. With these mechanisms, the governing form of the thermal-energy balance becomes... [Pg.183]

In the following section we will deal with an example of homogeneous heat sources. The internal heat development is continuously distributed over the whole body. In the section after that we will discuss local heat sources where the heat development is concentrated at a point or a line in the heat conducting body. [Pg.185]

Fig. 2.40 Temperature field +(x+,t+) according to (2.228) in a semi-infinite body with time dependent homogeneous heat sources according to (2.224)... Fig. 2.40 Temperature field +(x+,t+) according to (2.228) in a semi-infinite body with time dependent homogeneous heat sources according to (2.224)...
We have already considered steady-state one-dimensional diffusion in the introductory sections 1.4.1 and 1.4.2. Chemical reactions were excluded from these discussions. We now want to consider the effect of chemical reactions, firstly the reactions that occur in a catalytic reactor. These are heterogeneous reactions, which we understand to be reactions at the contact area between a reacting medium and the catalyst. It takes place at the surface, and can therefore be formulated as a boundary condition for a mass transfer problem. In contrast homogeneous reactions take place inside the medium. Inside each volume element, depending on the temperature, composition and pressure, new chemical compounds are generated from those already present. Each volume element can therefore be seen to be a source for the production of material, corresponding to a heat source in heat conduction processes. [Pg.234]

Finally, the PRF method was used to measure temperature distributions in phantoms mimicking the effect of counter-current flow in large blood vessels.This effect can produce heterogeneous temperature distributions in vivo, even from spatially homogeneous heating sources. Experimental results agreed well with numerical simulations. [Pg.59]

A simplified model, where the heat brought to the substrate by the electrochemical discharges is approximated by a cylindrical uniform heat source of radius b and heat power P0 inside a homogenous material of density p, heat capacity c and thermal conductivity A, is considered (Fig. 5.2). Similar models have been applied successfully in electrical discharge machining [39]. [Pg.100]

Figure 5.2 Model of the temperature distribution for low-depth machining. A cylindrical homogenous heat source provides the heat power needed to locally heat up the workpiece. Figure 5.2 Model of the temperature distribution for low-depth machining. A cylindrical homogenous heat source provides the heat power needed to locally heat up the workpiece.
Unlike the traditional methods of titanium melting, VAR and EBR, the electroslag process is characterized by comparatively low-temperature, non-concentrated heat source, which is a slag pool and, respectively, a low temperature gradient in a metallurgical pool. This influences favorably the homogeneity of multicomponent titanium alloys. [Pg.414]


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See also in sourсe #XX -- [ Pg.186 ]




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