Références
1. M. Abramowitz and I.A. Stegun (eds.), Handbook of mathematical functions,
Dover Publications 1972.
2. M.P. Allen and D.J. Tildesley, Computer simulation of liquids, Oxford Science
Publications 1987.
3. N. W. Ashcroft and N. D. Mermin, Solid-state physics, Saunders College Publishing 1976.
4. A. Aspect, P. Grangier and R. Roger, Experimental realization of EinsteinPodolsky-Rosen gedankenexperiment, a new violation of Bell’s inequalities,
Phys. Rev. Lett. 49 (1982) 91–94.
5. G. Auchmuty and W. Jia, Convergent iterative methods for the Hartree eigenproblem, M
2 AN 28 (1994) 575–610.
6. A. Auger, C. Dion, A. Ben-Haj-Yedder, E. Cancès, A. Keller, C. Le Bris and
O. Atabek, Optimal laser control of chemical reactions : methodology and
results, M3AS 12 (2002) 1281–1315.
7. I. Babuska and J. Osborn, Eigenvalue problems, in : Handbook of Numerical
Analysis, Vol II, Ph.G. Ciarlet and J.L. Lions, eds., North Holland 1991, 641–787.
8. V. Bach, E.H. Lieb, M. Loss and J.P. Solovej, There are no unfilled shells in
unrestricted Hartree-Fock theory, Phys. Rev. Letters 72 (1994) 2981–2983.
9. G.B. Bachelet, D.R. Hamman and M. Schlueter, Pseudopotentials that work :
Form H to Pu, Phys. Rev. B 26 (1982) 4199–4228.
10. G.B. Bacskay, A quadratically convergent Hartree-Fock (QC-SCF) method. Application to closed shell systems, Chem. Phys. 61 (1961) 385–404.
11. R. Balian, From microphysics to macrophysics ; methods and applications of
statistical physics, in 2 volumes, Springer 1991.
12. A. Bandrauk, M. Delfour, and C. Le Bris (editors) Quantum control : mathematical and numerical challenges, CRM proceedings series, American Mathematical Society 2004.
13. C. Bardos, F. Golse, A. Gottlieb and N. Mauser Mean-field dynamics of
fermions and the time-dependent Hartree-Fock equation, JMPA 82 (2003)
665–683.
14. J.-L. Basdevant, J. Dalibard et M. Joffre, Mécanique quantique, Ecole Polytechnique 2002.
1. M. Abramowitz and I.A. Stegun (eds.), Handbook of mathematical functions,
Dover Publications 1972.
2. M.P. Allen and D.J. Tildesley, Computer simulation of liquids, Oxford Science
Publications 1987.
3. N. W. Ashcroft and N. D. Mermin, Solid-state physics, Saunders College Publishing 1976.
4. A. Aspect, P. Grangier and R. Roger, Experimental realization of EinsteinPodolsky-Rosen gedankenexperiment, a new violation of Bell’s inequalities,
Phys. Rev. Lett. 49 (1982) 91–94.
5. G. Auchmuty and W. Jia, Convergent iterative methods for the Hartree eigenproblem, M
2 AN 28 (1994) 575–610.
6. A. Auger, C. Dion, A. Ben-Haj-Yedder, E. Cancès, A. Keller, C. Le Bris and
O. Atabek, Optimal laser control of chemical reactions : methodology and
results, M3AS 12 (2002) 1281–1315.
7. I. Babuska and J. Osborn, Eigenvalue problems, in : Handbook of Numerical
Analysis, Vol II, Ph.G. Ciarlet and J.L. Lions, eds., North Holland 1991, 641–787.
8. V. Bach, E.H. Lieb, M. Loss and J.P. Solovej, There are no unfilled shells in
unrestricted Hartree-Fock theory, Phys. Rev. Letters 72 (1994) 2981–2983.
9. G.B. Bachelet, D.R. Hamman and M. Schlueter, Pseudopotentials that work :
Form H to Pu, Phys. Rev. B 26 (1982) 4199–4228.
10. G.B. Bacskay, A quadratically convergent Hartree-Fock (QC-SCF) method. Application to closed shell systems, Chem. Phys. 61 (1961) 385–404.
11. R. Balian, From microphysics to macrophysics ; methods and applications of
statistical physics, in 2 volumes, Springer 1991.
12. A. Bandrauk, M. Delfour, and C. Le Bris (editors) Quantum control : mathematical and numerical challenges, CRM proceedings series, American Mathematical Society 2004.
13. C. Bardos, F. Golse, A. Gottlieb and N. Mauser Mean-field dynamics of
fermions and the time-dependent Hartree-Fock equation, JMPA 82 (2003)
665–683.
14. J.-L. Basdevant, J. Dalibard et M. Joffre, Mécanique quantique, Ecole Polytechnique 2002.