Mathematical Methods in Nuclear Reactor Dynamics 1971
DOI: 10.1016/b978-0-12-047150-8.50010-5
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Ziya Akcasu,
Gerald S. Lellouche,
Louis M. Shotkin
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Cited by 2 publications
(3 citation statements)
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“…To simplify the problem, we shall describe the rate equation at a point-in-space implying, therefore, a localized or spatial average description. This formulation is essentially analogous to that widely used in the dynamic analysis of fission reactors known as point-kinetics [9]; though its limitation to more realistic space-dependent dynamics characterization is known, such point-reactor analyses are most essential and broadly useful in the identification of fundamental physical trends of nuclear reactor dynamics.…”
Section: Chain Carrier Rate Equation Andmentioning
confidence: 99%
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“…To simplify the problem, we shall describe the rate equation at a point-in-space implying, therefore, a localized or spatial average description. This formulation is essentially analogous to that widely used in the dynamic analysis of fission reactors known as point-kinetics [9]; though its limitation to more realistic space-dependent dynamics characterization is known, such point-reactor analyses are most essential and broadly useful in the identification of fundamental physical trends of nuclear reactor dynamics.…”
Section: Chain Carrier Rate Equation Andmentioning
confidence: 99%
“…which proceeds at the rate (9) where (av)^ is the conventional reaction parameter suitably averaged over the ion energy distribution with ion relaxation times taken into account; it is a function of the plasma temperature. It may be emphasized that <ov> should in fact represent the 'time-averaged' <av> rather than the more common time-independent <av>, such as a Maxwellian <ov>.…”
Section: Chain Carrier Rate Equation Andmentioning
confidence: 99%
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