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Crow-flight distance

For this calculation we use the problem of neutron diffusion from a point source in an infinite medium. Similar calculations can be made for the plane and line source, but the basic relationship between L and the crow-flight distance will prove to be the same in all cases. Consider then the diffusion of neutrons in an infinite medium from a point source of strength go neutrons per unit time. For convenience, we place the source at the brigin of a suitable coordinate system. As previously noted, this situation has spherical symmetry, and the neutron distribution may be described completely by the radial coordinate r alone. Let us compute now the quantity r for this system. We define as the average square... [Pg.224]

We wish to determine the mean square distance neutrons travel from the source before being absorbed. This distance is related to the crow-flight distance we mentioned in Fig. 24.1 ... [Pg.531]


See other pages where Crow-flight distance is mentioned: [Pg.224]    [Pg.448]    [Pg.529]    [Pg.224]    [Pg.448]    [Pg.529]   


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