Yousry Y. Azmy
Affiliations: | 2008 | Pennsylvania State University, State College, PA, United States | |
2008- | North Carolina State University, Raleigh, NC |
Area:
Nuclear Engineering, Applied Mathematics, StatisticsGoogle:
"Yousry Azmy"Bio:
http://hdl.handle.net/2142/70902
https://books.google.com/books?id=obZPAAAAYAAJ
Parents
Sign in to add mentorJohn J. Dorning | grad student | 1985 | UIUC (E-Tree) | |
(Nodal Methods for Problems in Fluid Mechanics and Neutron Transport (navier-Stokes Equation, Boussinesq, Lid-Driven Cavity, Natural Thermal Convection, Diffusion Synthetic Acceleration)) |
Children
Sign in to add traineeRodolfo M. Ferrer | grad student | 2010 | Penn State (E-Tree) |
Robert J. Zerr | grad student | 2011 | Penn State (Chemistry Tree) |
Joshua M. Hykes | grad student | 2012 | NCSU |
Sebastian Schunert | grad student | 2013 | NCSU |
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Publications
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Hu X, Azmy YY. (2020) 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 |
Nelson N, Azmy Y, Gardner R, et al. (2017) 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 |
Nelson N, Azmy Y. (2017) Numerical convergence and validation of the DIMP inverse particle transport model Nuclear Engineering and Technology. 49: 1358-1367 |
Schunert S, Azmy Y. (2015) 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 |
Hykes JM, Azmy YY. (2015) Radiation source mapping with bayesian inverse methods Nuclear Science and Engineering. 179: 364-380 |
Anistratov DY, Azmy YY. (2015) Iterative stability analysis of spatial domain decomposition based on block Jacobi algorithm for the diamond-difference scheme Journal of Computational Physics. 297: 462-479 |
Schunert S, Azmy Y. (2013) Using the Cartesian Discrete Ordinates Code DORT for Assembly-Level Calculations Nuclear Science and Engineering. 173: 233-258 |
Ferrer RM, Azmy YY. (2012) A Robust Arbitrarily High-Order Transport Method of the Characteristic Type for Unstructured Grids Nuclear Science and Engineering. 172: 33-51 |
Gill DF, Azmy YY, Warsa JS, et al. (2011) Newton’s Method for the Computation of k-Eigenvalues in SN Transport Applications Nuclear Science and Engineering. 168: 37-58 |
Gill DF, Azmy YY. (2011) Newton's Method for Solving k -Eigenvalue Problems in Neutron Diffusion Theory Nuclear Science and Engineering. 167: 141-153 |