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Keith C. Bledsoe, Ph.D.

Affiliations: 
2010 Ohio State University, Columbus, Columbus, OH 
Area:
Nuclear Engineering
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"Keith Bledsoe"
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Tunc Aldemir grad student 2010 Ohio State
 (Inverse methods for radiation transport.)

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Bledsoe KC, Favorite JA, Lefebvre JP, et al. (2014) Application of the differential evolution adaptive metropolis (DREAM) method for uncertainty quantification in inverse transport problems Transactions of the American Nuclear Society. 111: 743-746
Bledsoe KC, Favorite JA. (2013) Improved differential evolution implementation for solving inverse transport problems Transactions of the American Nuclear Society. 109: 781-784
Bledsoe KC, Jessee MA, Favorite JA. (2013) Application of generalized linear least-squares for uncertainty quantification in inverse transport problems Transactions of the American Nuclear Society. 108: 445-448
Bledsoe KC, Favorite JA, Aldemir T. (2011) Using the levenberg-marquardt method for solutions of inverse transport problems in one- And two-dimensional geometries Nuclear Technology. 176: 106-126
Bledsoe KC, Favorite JA, Aldemir T. (2011) Application of the differential evolution method to solving inverse transport problems Nuclear Science and Engineering. 169: 208-221
Bledsoe KC, Favorite JA, Aldemir T. (2011) A comparison of the Covariance Matrix Adaptation Evolution Strategy and the Levenberg-Marquardt method for solving multidimensional inverse transport problems Annals of Nuclear Energy. 38: 897-904
Favorite JA, Bledsoe KC. (2010) Eigenvalue sensitivity to system dimensions Annals of Nuclear Energy. 37: 522-528
Bledsoe KC, Favorite JA. (2010) A hybrid differential evolution/Levenberg-Marquardt method for solving inverse transport problems Transactions of the American Nuclear Society. 102: 213-215
Favorite JA, Bledsoe KC, Ketcheson DI. (2009) Surface and volume integrals of uncollided adjoint fluxes and forward-adjoint flux products Nuclear Science and Engineering. 163: 73-84
Bledsoe KC, Favorite JA, Aldemir T. (2009) Using the Schwinger inverse method for solutions of inverse transport problems in two-dimensional cylindrical geometries Annals of Nuclear Energy. 36: 966-973
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