We present results for the kinetics of folding of stiff and flexible homopo
lymers using a variety of simulation techniques. A Monte Carlo simulation b
ased on the Metropolis algorithm is implemented on a lattice, whereas; the
Langevin equation is used to simulate polymers in the continuum. Using the
lattice model, we study homopolymer solution at various concentrations up t
o the semi-dilute regime. The conformational changes in all simulations are
initiated by quenching the system to the poor soh-ent region of the phase
diagram. The flexible homopolymers undergo collapse from a Flory coil to a
globule. Stiff homopolymers collapse in the continuous model forming toroid
al structures, whereas the system in the lattice model remained trapped in
a hairpin metastable state. The lattice simulation for the homopolymer solu
tion has the added complexity of polymer aggregation. The simulation shows
that aggregates grow obeying the Lifshitz-Slyozov law during the main part
of the process.