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Spatially Dependent Integral Neutron Transport Theory for Heterogeneous Media Using Homogeneous Green's Functions

Om Spatially Dependent Integral Neutron Transport Theory for Heterogeneous Media Using Homogeneous Green's Functions

Dissertation Discovery Company and University of Florida are dedicated to making scholarly works more discoverable and accessible throughout the world. This dissertation, "Spatially Dependent Integral Neutron Transport Theory for Heterogeneous Media Using Homogeneous Green's Functions" by John Phillips Church, was obtained from University of Florida and is being sold with permission from the author. A digital copy of this work may also be found in the university's institutional repository, IR@UF. The content of this dissertation has not been altered in any way. We have altered the formatting in order to facilitate the ease of printing and reading of the dissertation.

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  • Språk:
  • Engelska
  • ISBN:
  • 9780530002163
  • Format:
  • Häftad
  • Sidor:
  • 184
  • Utgiven:
  • 31. maj 2019
  • Mått:
  • 280x216x10 mm.
  • Vikt:
  • 440 g.
  Fri leverans
Leveranstid: 2-4 veckor
Förväntad leverans: 28. januari 2025

Beskrivning av Spatially Dependent Integral Neutron Transport Theory for Heterogeneous Media Using Homogeneous Green's Functions

Dissertation Discovery Company and University of Florida are dedicated to making scholarly works more discoverable and accessible throughout the world. This dissertation, "Spatially Dependent Integral Neutron Transport Theory for Heterogeneous Media Using Homogeneous Green's Functions" by John Phillips Church, was obtained from University of Florida and is being sold with permission from the author. A digital copy of this work may also be found in the university's institutional repository, IR@UF. The content of this dissertation has not been altered in any way. We have altered the formatting in order to facilitate the ease of printing and reading of the dissertation.

Användarnas betyg av Spatially Dependent Integral Neutron Transport Theory for Heterogeneous Media Using Homogeneous Green's Functions



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