Poisson brackets and graphical interpretation
Posted by imbAF, at physics.stackexchange.com,
Considering the case when $\frac{d}{dt}H=0$, for a function $F=F(\vec q,\vec p)$ one can write: $\frac{d F}{dt}=\{F,H\}$ (I am…
Correspondence between quantum and classical integrability
Posted by J.Yang, at physics.stackexchange.com,
I'm looking for connections between quantum and classical integrability. I know quantum integrability is not well-defined, but…
Reference for a type of "multi-hamiltonian" system
Posted by G. Panel, at physics.stackexchange.com,
Let $H_1,H_2\in\mathcal{C}^1(\mathbb{R}^3;\mathbb{R})$ be two scalar fields. Consider a trajectory $\vec{x}(t)\in\mathbb{R}^3…
Quantization of the Nambu bracket
Posted by Prof. Legolasov, at physics.stackexchange.com,
The most simple quantum mechanical system consists of a canonical pair of operators $\{P, Q\}…