1974
DOI: 10.1049/iipi.1974.0070
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Respirator design

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Cited by 3 publications
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“…We believe that this funcdamental form of the collision probability integral (3.1) will make it possible to find a non-Maxwell-Boltzmannian approach to the nuclear reaction rate theory which will be shown in a forthcoming paper. The proof of the theorem for solving the fundamental collision probability integral going back to SAXENA [20] is given in a simple way using random variables.…”
Section: Discussionmentioning
confidence: 99%
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“…We believe that this funcdamental form of the collision probability integral (3.1) will make it possible to find a non-Maxwell-Boltzmannian approach to the nuclear reaction rate theory which will be shown in a forthcoming paper. The proof of the theorem for solving the fundamental collision probability integral going back to SAXENA [20] is given in a simple way using random variables.…”
Section: Discussionmentioning
confidence: 99%
“…(z; p , n, m ) (2.3.16), first we will prove a general result and then get Niy(z) (2.3.13) as a special case. The following theorem is originally due to SAXENA [20] but we will give a simple proof by using random variables. We shall combine the Gammas by using the multiplication formula, namely, where L, is a suitable contour and assume for the time being that the g,(s) and gB(s) exist and that the inverse of g,(s) g2(s) is uniquely defined.…”
Section: (234)mentioning
confidence: 99%