In Hamiltonian formulation there is an expression
df / dt = { f , H } + ∂f / ∂t
where f is function of q, p and t.
While expressing Hamiltons equations of motion in terms of Poisson Bracket,
i.e if the function f = q of p then its partial time derivative ∂f / ∂t becomes zero..
Please explain why?
df / dt = { f , H } + ∂f / ∂t
where f is function of q, p and t.
While expressing Hamiltons equations of motion in terms of Poisson Bracket,
i.e if the function f = q of p then its partial time derivative ∂f / ∂t becomes zero..
Please explain why?