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., & 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.
  3. 3. 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).
  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 (63)
  8. 1. 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.
  9. 2. 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.
  10. 3. 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.
  11. 4. Bacq, P.-L., & Notay, Y. (2022). A new semi-algebraic two-grid method for Oseen problems. SIAM journal on scientific computing, 45(3), S226-S253.
  12. 5. Notay, Y. (2022). Rigorous convergence proof of space-time multigrid with coarsening in space. Numerical algorithms, 89, 675-699. doi:10.1007/s11075-021-01129-2
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