I want to solve the time-dependent Schrödinger equation:
$$ i\partial_t \psi(t) = H(t)\psi(t)$$
for matrix, time-dependent $H(t)$ and vector $\psi$.
What is an efficient way of doing this so that it efficiently scales to high-dimensional spaces?
I want to solve the time-dependent Schrödinger equation:
$$ i\partial_t \psi(t) = H(t)\psi(t)$$
for matrix, time-dependent $H(t)$ and vector $\psi$.
What is an efficient way of doing this so that it efficiently scales to high-dimensional spaces?