On the Inductor
Given my hobbyist state of ignorance, inductor design by manufacturers can seem like rocket-science. I believe many important practical details go into designing a commercially competitive device. I'm merely a hobbyist, so I can only stand back and appreciate from some distance and with my sincere respect what a manufacturer applies in designing products.
But there are some basics, too. In the above case, we can work out the energy being stored in the inductor once equilibrium is reached (a second later, at the latest.) The inductor current is DC -- it's not varying much. The energy in the choke inductor is \$E_{_\text{L}}=\frac12\,I_{_\text{L}}^{\,2}\,L_1=\frac12\,I_{_\text{LOAD}}^{\,2}\,L_1\$. In this case, that's about \$540\:\text{mJ}\$.
Webers is the Joules per Amp, so in this case we can work that out as \$\Phi_1 = \frac{540\:\text{mJ}}{2\:\text{A}}=270\:\text{mWb}\$. If you know the \$B_{_\text{MAX}}\$ of the core material and the number of turns, \$N\$, wound on the core, you can work out the the cross-section area as \$A\gt \frac{\Phi_1}{N\cdot B_{_\text{MAX}}}\$. If we are using a good quality iron core with \$B_{_\text{MAX}}=1.1\:\text{T}\$ and if \$N=1000\$, for example, then: \$A\gt \frac{270\:\text{mWb}}{1000\,\cdot\, 1.1\:\text{T}}\$. This suggests that the cross-section area must be \$A\approx 2.5\:\text{cm}^2\$. The 1000 windings will take up some magnetic path length to achieve, so the resulting inductor will have some significant mass.
I may be wrong about the quantitative details. Inductor design is more a matter of dimensional analysis to me as a hobbyist and it's possible I've gotten a factor wrong. But that's how it looks to me. I'll take whatever criticism experts lodge, with appreciation.