The geometric buckling of a bare cylinder of radius (R) and height (H) is given by (B_{mathrm{g}}^{2}=)

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The geometric buckling of a bare cylinder of radius $R$ and height $H$ is given by $B_{\mathrm{g}}^{2}=$ $(2.4 / R)^{2}+(\pi / H)^{2}$ using one group approximations. Show that the minimum volume of criticality is $148 / B_{\mathrm{g}}^{3}$.

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Physics Of Nuclear Reactors

ISBN: 9780128224427

1st Edition

Authors: P Mohanakishnan

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Question Posted: Mar 17, 2024 02:01 PM

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The geometric buckling of a bare cylinder of radius (R) and height (H) is given by (B_{mathrm{g}}^{2}=)

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Physics Of Nuclear Reactors

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