2009
DOI: 10.13182/nt09-a9303
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Monte Carlo Variance Reduction Using Nested Dxtran Spheres

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Cited by 15 publications
(7 citation statements)
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“…VR techniques reduced the time required for each simulation, and on average 200 monoenergetic simulations were completed per day on a high performance computing cluster that runs MCNP simulations via a parallel CPU-based architecture. The geometry of each part of the Monte-Carlo simulation was validated against measurements, including the detector and shield [23] and the directional scattering of photons off of the scattering rod using DXTRAN spheres [56] [57] [58]. The DRF was critical in correcting the PHD for the geometry of the experimental setup, and the agreement between the spectra at different CS angles provides confidence in the DRF generation method.…”
Section: Discussionmentioning
confidence: 99%
“…VR techniques reduced the time required for each simulation, and on average 200 monoenergetic simulations were completed per day on a high performance computing cluster that runs MCNP simulations via a parallel CPU-based architecture. The geometry of each part of the Monte-Carlo simulation was validated against measurements, including the detector and shield [23] and the directional scattering of photons off of the scattering rod using DXTRAN spheres [56] [57] [58]. The DRF was critical in correcting the PHD for the geometry of the experimental setup, and the agreement between the spectra at different CS angles provides confidence in the DRF generation method.…”
Section: Discussionmentioning
confidence: 99%
“…Such methods include point tallies and forced flight methods such as Deterministic Transport 6 (DXTRAN), a method built into MCNP6. As such methods have not been proven in deep-penetration problems and instead perform best in voids, 6 they are not discussed further in this review.…”
Section: Iib4 Partially Deterministic Methodsmentioning
confidence: 99%
“…A second concept is the DXTRAN sphere that allows Monte Carlo particles to move to small regions of a problem that are deemed important. 57 Upgrades were made to the random number generator to allow a longer period and a skip-ahead capability that is required for parallel Monte Carlo calculations. 58 A new method to assess the convergence of Monte Carlo keff eigenvalue calculations was developed, implemented, and tested in the MCNP® code.…”
Section: Iva1 General Monte Carlo Theorymentioning
confidence: 99%