References
| 67. |
A microscopic derivation of time-dependent correlation functions of the 1D cubic nonlinear Schrödinger equation
Adv. Math.,
353:67--115
2019
|
| 66. |
Bogoliubov theory in the Gross-Pitaevskii limit
Acta Math.,
222(2):219--335
2019
|
| 65. |
Central limit theorem for Bose-Einstein condensates
J. Math. Phys.,
60(7):071902, 18
2019
DOI: 10.1063/1.5094348
|
| 64. |
Fluctuations of N-particle quantum dynamics around the nonlinear Schrödinger equation
Ann. Inst. H. Poincaré Anal. Non Linéaire,
36(5):1201--1235
2019
|
| 63. |
Gross-Pitaevskii dynamics for Bose-Einstein condensates
Anal. PDE,
12(6):1513--1596
2019
|
| 62. |
Complete Bose-Einstein condensation in the Gross-Pitaevskii regime
Comm. Math. Phys.,
359(3):975--1026
2018
|
| 61. |
From Hartree dynamics to the relativistic Vlasov equation
J. Stat. Phys.,
172(2):398--433
2018
|
| 60. |
Derivation of effective evolution equations from many-body quantum mechanics
Riv. Math. Univ. Parma (N.S.),
8(1):83--108
2017
|
| 59. |
Gibbs measures of nonlinear Schrödinger equations as limits of many-body quantum states in dimensions d leqslant 3
Comm. Math. Phys.,
356(3):883--980
2017
|
| 58. |
Mean field evolution of fermions with Coulomb interaction
J. Stat. Phys.,
166(6):1345--1364
2017
|
| 57. |
Quantum many-body fluctuations around nonlinear Schrödinger dynamics
Ann. Henri Poincare,
18(1):113--191
2017
|
| 56. |
From the Hartree dynamics to the Vlasov equation
Arch. Ration. Mech. Anal.,
221(1):273--334
2016
|