2567 K 21 pp. | ||

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Title | Solutions of Boltzmann`s Equation for Mono-energetic Neutrons in an Infinite Homogeneous Medium | |

Author(s) | Wigner, E. P. | |

Publication Date | November 30, 1943 | |

Report Number | AECD-3215 | |

Unique Identifier | ACC0144 | |

Other Numbers | CP-1120; A-1608; OSTI ID: 4422374 | |

Research Org | Metallurgical Laboratory, University of Chicago | |

Sponsoring Org | U. S. Atomic Energy Commission (AEC) | |

Other Information | Declassified July 31, 1951 | |

Subject | Physics; Boltzmann Equation; Differential Equations; Diffusion; Neutron Flux; Neutron Sources; Scattering; Transport Theory | |

Keywords | Neutrons -- Diffusion; Neutrons -- Scattering | |

Related Web Pages | Eugene Wigner and Fundamental Symmetry Principles | |

Abstract | Boltzman's equation is solved for the case of monoenergetic neutrons created by a plane or point source in an infinite medium which has spherically symmetric scattering. The customary solution of the diffusion equation appears to be multiplied by a constant factor which is smaller than 1. In addition to this term the total neutron density contains another term which is important in the neighborhood of the source. It varies as 1/r{sup 2} in the neighborhood of a point source. (auth) | |

2567 K 21 pp. | ||

View Document | ||

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