My question is from over lapping generations
Question is as follows
I found that
$$k(t+1)= \frac{\beta(1-\alpha)}{(1+\beta)(1+n)}A(t)k(t)^{\alpha}$$
How can I deal with A(t) to find the steady state $k^*$? By the way, at steady state,$ k(t+1)=k(t)=k^*$