We parameterize the elliptic solutions to the derivative nonlinear Schrödinger (DNLS) equation with four independent parameters and generate two equivalent forms of $N$-elliptic localized solutions to the DNLS equation through the Darboux-Bäcklund transformation. The $N$-elliptic localized solutions are expressed as (the derivative of) the ratios of determinants with entries in terms of Weierstrass-sigma functions. Moreover, the asymptotic behaviours of both two forms of $N$-elliptic localized solutions are analyzed both along and between the propagation directions as $t$ tends to infinity.  This is a joint work with Wang Tang.