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Yousry Y. Azmy - Publications

Affiliations: 
2008 Pennsylvania State University, State College, PA, United States 
 2008- North Carolina State University, Raleigh, NC 
Area:
Nuclear Engineering, Applied Mathematics, Statistics
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24 high-probability publications. We are testing a new system for linking publications to authors. You can help! If you notice any inaccuracies, please sign in and mark papers as correct or incorrect matches. If you identify any major omissions or other inaccuracies in the publication list, please let us know.

Year Citation  Score
2020 Hu X, Azmy YY. Asymptotic convergence of the angular discretization error in the scalar flux computed from the particle transport equation with the method of discrete ordinates Annals of Nuclear Energy. 138: 107199. DOI: 10.1016/J.Anucene.2019.107199  0.43
2017 Nelson N, Azmy Y, Gardner R, Mattingly J, Smith R, Worrall L, Dewji S. Validation and uncertainty quantification of detector response functions for a 1″×2″ NaI collimated detector intended for inverse radioisotope source mapping applications Nuclear Instruments and Methods in Physics Research Section B: Beam Interactions With Materials and Atoms. 410: 1-15. DOI: 10.1016/J.Nimb.2017.07.015  0.355
2017 Nelson N, Azmy Y. Numerical convergence and validation of the DIMP inverse particle transport model Nuclear Engineering and Technology. 49: 1358-1367. DOI: 10.1016/J.Net.2017.07.009  0.426
2015 Schunert S, Azmy Y. Comparison of Spatial Discretization Methods for Solving the S N Equations Using a Three-Dimensional Method of Manufactured Solutions Benchmark Suite with Escalating Order of Nonsmoothness Nuclear Science and Engineering. 180: 1-29. DOI: 10.13182/Nse14-77  0.697
2015 Hykes JM, Azmy YY. Radiation source mapping with bayesian inverse methods Nuclear Science and Engineering. 179: 364-380. DOI: 10.13182/Nse13-91  0.677
2015 Anistratov DY, Azmy YY. Iterative stability analysis of spatial domain decomposition based on block Jacobi algorithm for the diamond-difference scheme Journal of Computational Physics. 297: 462-479. DOI: 10.1016/J.Jcp.2015.05.033  0.437
2013 Schunert S, Azmy Y. Using the Cartesian Discrete Ordinates Code DORT for Assembly-Level Calculations Nuclear Science and Engineering. 173: 233-258. DOI: 10.13182/Nse11-17  0.689
2012 Ferrer RM, Azmy YY. A Robust Arbitrarily High-Order Transport Method of the Characteristic Type for Unstructured Grids Nuclear Science and Engineering. 172: 33-51. DOI: 10.13182/Nse10-106  0.68
2011 Gill DF, Azmy YY, Warsa JS, Densmore JD. Newton’s Method for the Computation of k-Eigenvalues in SN Transport Applications Nuclear Science and Engineering. 168: 37-58. DOI: 10.13182/Nse10-01  0.389
2011 Gill DF, Azmy YY. Newton's Method for Solving k -Eigenvalue Problems in Neutron Diffusion Theory Nuclear Science and Engineering. 167: 141-153. DOI: 10.13182/Nse09-98  0.327
2010 Rosa M, Azmy YY, Morel JE. On the Degradation of Cell-Centered Diffusive Preconditioners for Accelerating SN Transport Calculations in the Periodic Horizontal Interface Configuration Nuclear Science and Engineering. 166: 218-238. DOI: 10.13182/Nse09-69  0.356
2009 Rosa M, Azmy YY, Morel JE. Properties of the SN-Equivalent Integral Transport Operator in Slab Geometry and the Iterative Acceleration of Neutral Particle Transport Methods Nuclear Science and Engineering. 162: 234-252. DOI: 10.13182/Nse162-234  0.364
2009 Ferrer RM, Azmy YY. Error Analysis of the Nodal Integral Method for Solving the Neutron Diffusion Equation in Two-Dimensional Cartesian Geometry Nuclear Science and Engineering. 162: 215-233. DOI: 10.13182/Nse162-215  0.697
2009 Duo JI, Azmy YY. Spatial Convergence Study of Discrete Ordinates Methods Via the Singular Characteristic Tracking Algorithm Nuclear Science and Engineering. 162: 41-55. DOI: 10.13182/Nse08-28  0.495
2009 Bekar KB, Azmy YY. TORT solutions to the NEA suite of benchmarks for 3D transport methods and codes over a range in parameter space Annals of Nuclear Energy. 36: 368-374. DOI: 10.1016/J.Anucene.2008.11.036  0.441
2008 Duo JI, Azmy YY, Zikatanov LT. A posteriori error estimator and AMR for discrete ordinates nodal transport methods International Conference On the Physics of Reactors 2008, Physor 08. 1: 477-484. DOI: 10.1016/J.Anucene.2008.12.008  0.419
2007 Duo JI, Azmy YY. Error Comparison of Diamond Difference, Nodal, and Characteristic Methods for Solving Multidimensional Transport Problems with the Discrete Ordinates Approximation Nuclear Science and Engineering. 156: 139-153. DOI: 10.13182/Nse05-91  0.468
2007 Fischer JW, Azmy YY. Comparison via parallel performance models of angular and spatial domain decompositions for solving neutral particle transport problems Progress in Nuclear Energy. 49: 37-60. DOI: 10.1016/J.Pnucene.2006.08.003  0.385
2006 Klingensmith JJ, Azmy YY, Gehin JC, Orsi R. Tort solutions to the three-dimensional MOX benchmark, 3-D Extension C5G7MOX Progress in Nuclear Energy. 48: 445-455. DOI: 10.1016/J.Pnucene.2006.01.011  0.458
2006 Alim F, Bekar K, Ivanov K, Unlu K, Brenizer J, Azmy Y. Modeling and optimization of existing beam port facility of PSBR Annals of Nuclear Energy. 33: 1391-1395. DOI: 10.1016/J.Anucene.2006.10.007  0.48
2004 Azmy YY, Gehin JC, Orsi R. Dort solutions to the two-dimensional C5G7MOXbenchmark problem Progress in Nuclear Energy. 45: 215-231. DOI: 10.1016/J.Pnueene.2004.09.011  0.437
2002 Azmy YY. Unconditionally stable and robust adjacent-cell diffusive preconditioning of weighted-difference particle transport methods is impossible Journal of Computational Physics. 182: 213-233. DOI: 10.1006/Jcph.2002.7162  0.434
2000 Zamonsky OM, Buscaglia GC, Azmy YY. A posteriori error estimation for the one-dimensional arbitrarily high-order transport-nodal method Annals of Nuclear Energy. 27: 355-369. DOI: 10.1016/S0306-4549(99)00071-7  0.372
1992 Kirk BL, Azmy YY. An iterative algorithm for solving the multidimensional neutron diffusion nodal method equations on parallel computers Nuclear Science and Engineering. 111: 57-65. DOI: 10.13182/Nse92-A23923  0.432
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