Abstract
In this paper, we investigate uniform convergence of the improper Hubbell radiation rectangular source (HRS) integral H( a, b). We prove that HRS integral H ( a , b ) is uniform convergent in the domain D ≔ { ( a , b ) ∈ [ 0 , A ] × [ 0 , ∞ ) } for any positive finite number A. Then we give an accurate and efficient computation algorithm for the HRS integral.
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