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Proofread photon physics doc
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@ -259,11 +259,11 @@ where :math:`\rho_i({\bf p})` is the initial electron momentum distribution.
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:math:`J_i(p_z)` can be interpreted as the probability density function of
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:math:`p_z`.
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The Doppler broadened energy of the Compton-scattered can be sampled by
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The Doppler broadened energy of the Compton-scattered photon can be sampled by
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selecting an electron shell, sampling a value of :math:`p_z` using the Compton
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profile, and calculating the scattered photon energy. The methods and algorithm
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used to do this are described in LA-UR-04-0487_ and LA-UR-04-0488_. The
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sampling algorithm is summarized below:
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profile, and calculating the scattered photon energy. The theory and methods
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used to do this are described in detail in LA-UR-04-0487_ and LA-UR-04-0488_.
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The sampling algorithm is summarized below:
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1. Sample :math:`\mu` from :eq:`incoherent-xs` using the algorithm described in
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:ref:`incoherent-sampling`.
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@ -286,7 +286,7 @@ Because the Compton-scattered photons can transfer a large fraction of their
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energy to the kinetic energy of the recoil electron, which may in turn go on to
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lose its energy as bremsstrahlung radiation, it is necessary to accurately
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model the angular and energy distributions of Compton electrons. The energy of
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the recoil electron ejected from the :math:`i`-th subshell is simply given by
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the recoil electron ejected from the :math:`i`-th subshell is given by
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.. math::
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:label: compton-electron-energy
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