Miller, Warren Professor of the Practice

academic article

• Shin, U., & Miller, W. F. (1998). The Time-Dependent Simplified P2 Equations: Asymptotic Analyses and Numerical Experiments. Nuclear Science and Engineering.  128(1), 27-46.
  
• Noh, T., & Miller, W. F. (1996). The Effectiveness of P2 and Simplified P2 Synthetic Accelerations in the Solutions of Discrete Ordinates Transport Equations. Nuclear Science and Engineering.  124(1), 18-30.
  
• Noh, T., Miller, W. F., & Morel, J. E. (1996). The even-parity and simplified even-parity transport equations in two-dimensional x-y geometry. Nuclear Science and Engineering.  123(1), 38-56.
  
• Miller, W. F., & Noh, T. (1993). Finite differences versus finite elements in slab geometry, even-parity transport theory. Transport Theory and Statistical Physics.  22(2-3), 247-270.
  
• Miller, W. F. (1991). An Analysis of the Finite Differenced, Even-Parity, Discrete Ordinates Equations in Slab Geometry. Nuclear Science and Engineering.  108(3), 247-266.
  
• LARSEN, E. W., MOREL, J. E., & MILLER, W. F. (1987). ASYMPTOTIC SOLUTIONS OF NUMERICAL TRANSPORT PROBLEMS IN OPTICALLY THICK, DIFFUSIVE REGIMES. Journal of Computational Physics.  69(2), 283-324.
  
• Larsen, E. W., & Miller, W. F. (1980). Convergence Rates of Spatial Difference Equations for the Discrete-Ordinates Neutron Transport Equations in Slab Geometry. Nuclear Science and Engineering.  73(1), 76-83.
  
• Alcouffe, R. E., Larsen, E. W., Miller, W. F., & Wienke, B. R. (1979). Computational Efficiency of Numerical Methods for the Multigroup, Discrete-Ordinates Neutron Transport Equations: The Slab Geometry Case. Nuclear Science and Engineering.  71(2), 111-127.
  
• Wienke, B. R., Miller, W. F., & Seed, T. J. (1979). Hydrogen Transport in a Toroidal Plasma Using Multigroup Discrete-Ordinates Methodology. Nuclear Technology.  42(3), 272-288.