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Home > Casting Design » Feeder Design and Analysis » Feeder Vector Element Method

Feeder Vector Element Method

The method of boundary element has the aforementioned method as another variation. The basis of this method is to find that path of feed which passes through any of the point within the casting. The hot spot which is local is then arrived at following this path. It is assumed that the path of feed would lie alongside the thermal gradient which is highest. The heat conduction law by Fourier could be used in order to determine the gradient. The law is as follows :


Vector Element Method

Here the thermal gradient is given by G+Vector Element Method , whereas the flux of heat at a prescribed point within the casting in a direction that is given is represented by w=q/a. The gradient and the flux of heat have a zero value in the direction that is tangential to the isotherm which passes through that point. They are maximum in the direction that is perpendicular to the point. At a given point within the casting the greatest thermal gradient's direction and magnitude has proportionality with the resultant vector of vectors of thermal flux in each direction that originate from that very point.

Vector Element Method


Vector Element Method

Within the casting, the identification of various hot spots can be done if the computation is started from numerous seed points. Each of such seed points lying at the casting's different regions.

Fig: The resultant flux vector points to the hot spot

The verification of the method can be done easily for a shape that is 2D. The representation of the length of the vector of flux is done by a/2. Here 'a' denotes the distance between the point at which the ray intersects and the boundary of the casting. The direction of the bisector of the angle of the sector can be taken as the ray's and the vector of flux's direction for that sector.

Fig: Top: Simple casting along with the feeder; middle: Solidification with directions (path of feed); bottom: forward moving solidification in the section that is at the centre.

Vector Element Method


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