A COMPARISON OF TWO APPROACHES TO EXTEND NODAL INTEGRAL METHODS TO ARBITRARY GEOMETRIES-APPLIED TO THE CONVECTION-DIFFUSION EQUATION

Author:

Jarrah Ibrahim,Namala Sundar,Rizwan-uddin

Publisher

Begell House

Subject

General Economics, Econometrics and Finance

Reference39 articles.

1. Azmy, Y., A Nodal Integral Method for the Numerical Solution of Incompressible Flow Problems, PhD, University of Illinois at Urbana-Champaign, IL, USA, 1982.

2. Azmy, Y., Nodal Methods for Problems in Fluid Mechanics and Neutron Transport, PhD, University of Illinois at Urbana-Champaign, IL, USA, 1985.

3. Balay, S., Abhyankar, S., Adams, M.F., Brown, J., Brune, P., Buschelman, K., Dalcin, L., Dener, A., Eijkhout, V., Gropp, W.D., Karpeyev, D., Kaushik, D., Knepley, M.G., May, D.A., McInnes, L.C., Mills, R.T., Munson, T., Rupp, K., Sanan, P., Smith, B.F., Zampini, S., Zhang, H., and Zhang, H., PETSc Users Manual, Tech. Rep. ANL-95/11-Revision 3.14, Argonne National Laboratory, Chicago, USA, 2020.

4. Burns, T., The Partial Current Balance Method: A Local Green's Function Technique for the Numerical Solution of Multidimensional Diffusion Problems, PhD, University of Illinois, IL, USA, 1975.

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