Parties d'ouvrages collectifs (7)
  1. 1. Notay, Y. (2000). On algebraic multilevel preconditioning. In A. Frommer, T. Lippert, B. Medeke, & K. Schilling (Eds.), Numerical Challenges in Lattice Quantum Chromodynamics. Berlin: Springer- Verlag.(Lectures Notes in Computational Science and Engineering, 15).
  2. 2. Notay, Y., & Van de Velde, A. (1996). Coarse-grid acceleration of parallel incomplete factorization preconditioners. In S. Margenov & P. Vassilevski (Eds.), Iterative Methods in Linear Algebra II (pp. 106-130). IMACS.(Series in Computational and Applied Mathematics, 3).
  3. 3. Notay, Y., & Ould Amar, Z. (1996). Incomplete factorization preconditioning may lead to multigrid like speed of convergence. In A. Alekseev & N. Bakhvalov (Eds.), Advanced Mathematics: Computation and Applications (pp. 435-446). Novosibirsk, Russia: NCC Publisher.
  4. 4. Notay, Y., Saint-Georges, P., Warzée, G., & Beauwens, R. (1996). Fast iterative solvers for finite element analyses in general and shell analysis in particular. In B. Topping (Ed.), CST96 The third International Conference on Computational Structures Technology, Budapest, 21-23 août 1996 (pp. 273-282). Edinburgh.
  5. 5. Notay, Y. (1993). A new incomplete factorization method. In W. Hackbusch & G. Wittum (Eds.), Incomplete Decomposition (ILU): Algorithms, Theory and Applications (pp. 103-112). Braunschweig: Vieweg.(Notes on Numerical Fluid Mechanics, 41).
  6. 6. Notay, Y. (1992). Upper eigenvalue bounds and related modified incomplete factorization strategies. In R. Beauwens & P. de Groen (Eds.), Iterative Methods in Linear Algebra (p. 551{562). Amsterdam: North-Holland.
  7. 7. Notay, Y. (1990). Solving positive (semi)definite linear systems by preconditioned iterative methods. In O. Axelsson & L. Kolotilina (Eds.), Preconditioned Conjugate Gradient Methods (pp. 105-125). New York: Springer-Verlag.(Lectures Notes in Mathematics, 1457).
    8.   Articles dans des revues avec comité de lecture (65)
  8. 1. Boukhris, S., Napov, A., & Notay, Y. (2026). Convergence analysis of an aggregation-based two-grid method, with applications to linear elasticity. Numerical linear algebra with applications, 33(2), e70080.
  9. 2. Notay, Y. (2025). An algebraic multigrid method for Oseen problems. SIAM journal on scientific computing, 47, A2506-A2532.
  10. 3. Boukhris, S., Napov, A., & Notay, Y. (2023). Algebraic multigrid using a stencil-CSR hybrid format on GPUs. SIAM journal on scientific computing, 45(3), C154-C178.
  11. 4. Bacq, P.-L., Gounand, S., Napov, A., & Notay, Y. (2023). An all-at-once algebraic multigrid method for finite element discretizations of Stokes problem. International journal for numerical methods in fluids, 95, doi: 10.1002/fld.5145, 193-214. doi:10.1002/fld.5145
  12. 5. El Haman Abdeselam, A., Napov, A., & Notay, Y. (2022). Porting an aggregation-based algebraic multigrid method to GPUs. Electronic transactions on numerical analysis, 55, 687-705.
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