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Neutron count in window
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N_{near}[\tau] = \int_{\tau_1}^{\tau_2} N_{near}(t) dt |
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N_{far}[\tau] = \int_{\tau_1}^{\tau_2} N_{far}(t) dt |
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N2F\rm NPHI = \frac{Count N_{near}[\tau]}{CountN_{far}[\tau]} |
Diffusion Correction
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\phi_N = N2F[\tau] + \Delta_{\tau}(\phi) |
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N_{near}(t) = N_{near}(0) \exp ( - t \, \Sigma_{near} ) |
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N_{far}(t) = N_{far}(0) \exp ( - t \, \Sigma_{far} ) |
Diffusion Correction
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\Sigma_{near}\rm NPHI = \frac{CountSigma_{frm} + \Delta_{near}(\phi) |
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\Sigma_{far}{Count = \Sigma_{frm} + \Delta_{far}}(\phi) |
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\Sigma_{frm} = (1-\phi) \, \Sigma_m + \phi \, ( \Sigma_w \, s_w + \Sigma_o \, s_o +\Sigma_g \, s_g) |
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