J. Chong

activity

20162026

most citedFrom many-body quantum dynamics to the Hartree-Fock and Vlasov equations with singular potentials

14 citations · 43 across the 10 of their papers we have counts for

collaborators

Showing 2022 · math.APShow all

3 papers · 2 filters

math.AP2022★ 6 cited

On the $L^{2}$ Rate of Convergence in the Limit from the Hartree to the Vlasov$\unicode{x2013}$Poisson Equation

Jacky J. Chong, Laurent Lafleche, Chiara Saffirio

Using a new stability estimate for the difference of the square roots of two solutions of the Vlasov$\unicode{x2013}$Poisson equation, we obtain the convergence in the $L^{2}$ norm o…

math.AP2022

Global uniform in $N$ estimates for solutions of a system of Hartree-Fock-Bogoliubov type in the case $β < 1$

Jacky Chong, Xin Dong, Manossos Grillakis +2

We extend the results of the 2019 paper by the third and fourth author globally in time. More precisely, we prove uniform in $N$ estimates for the solutions $ϕ$ , $Λ$ and $Γ$ of a c…

math.AP2022★ 6 cited

Global-in-time Semiclassical Regularity for the Hartree-Fock Equation

Jacky J. Chong, Laurent Lafleche, Chiara Saffirio

For arbitrarily large times $T > 0$ , we prove the uniform-in- $ℏ$ propagation of semiclassical regularity for the solutions to the Hartree$\unicode{x2013}$Fock equation with singu…

On the L2 Rate of Convergence in the Limit from the Hartree to the Vlasov$\unicode{x2013}$Poisson Equation

Global uniform in N estimates for solutions of a system of Hartree-Fock-Bogoliubov type in the case β<1

Global-in-time Semiclassical Regularity for the Hartree-Fock Equation

On the $L^{2}$ Rate of Convergence in the Limit from the Hartree to the Vlasov$\unicode{x2013}$Poisson Equation

Global uniform in $N$ estimates for solutions of a system of Hartree-Fock-Bogoliubov type in the case $β < 1$