Constraining dynamical dark energy with a divergence-free
  parametrization in the presence of spatial curvature and massive neutrinos
  In this paper, we report the results of constraining the dynamical dark
energy with a divergence-free parameterization, $w(z) = w_{0} +
w_{a}(\frac{\ln(2+z)}{1+z}-\ln2)$, in the presence of spatial curvature and
massive neutrinos, with the 7-yr WMAP temperature and polarization data, the
power spectrum of LRGs derived from SDSS DR7, the Type Ia supernova data from
Union2 sample, and the new measurements of $H_0$ from HST, by using a MCMC
global fit method. Our focus is on the determinations of the spatial curvature,
$\Omega_k$, and the total mass of neutrinos, $\sum m_{\nu}$, in such a
dynamical dark energy scenario, and the influence of these factors to the
constraints on the dark energy parameters, $w_0$ and $w_a$. We show that
$\Omega_k$ and $\sum m_{\nu}$ can be well constrained in this model; the 95% CL
limits are: $-0.0153<\Omega_k<0.0167$ and $\sum m_{\nu}<0.56$ eV. Comparing to
the case in a flat universe, we find that the error in $w_0$ is amplified by
25.51%, and the error in $w_a$ is amplified by 0.14%; comparing to the case
with a zero neutrino mass, we find that the error in $w_0$ is amplified by
12.24%, and the error in $w_a$ is amplified by 1.63%.
