We discuss the effect of quadratic and cubic local non-Gaussianity on the mass function and bias of dark matter halos extracted from cosmological N-body simulations. This type of non-Gaussianity induces a k-dependent bias in the large-scale clustering of rare objects. While we find that at low wavenumbers k<0.03 hMpc-1 the theory and the simulations agree well with each other for biased halos with b(M)>1.5, including a scale independent correction to the non-Gaussian bias improves the agreement on small scales where the k-dependent effect becomes rapidly negligible. Using available large-scale structure data, we obtain a limit on the size of the cubic nonlinear parameter of -3.5×105< gNL<8.2×105. Future observations shall improv...
We investigate the effect of primordial non-Gaussianity of the local fNL type on the auto- and cross...
We investigate the effect of primordial non-Gaussianity of the local fNL type on the auto- and cross...
The description of halo abundance and clustering for non-Gaussian initial conditions has recently re...
Aims. We revisit the derivation of the mass function and the bias of dark matter halos for non-Gauss...
Aims. We revisit the derivation of the mass function and the bias of dark matter halos for non-Gauss...
We measure the large-scale bias of dark matter haloes in simulations with non-Gaussian initial condi...
The description of the abundance and clustering of haloes for non-Gaussian initial conditions has re...
The description of the abundance and clustering of haloes for non-Gaussian initial conditions has re...
The description of the abundance and clustering of haloes for non-Gaussian initial conditions has re...
The description of the abundance and clustering of haloes for non-Gaussian initial conditions has re...
The description of halo abundance and clustering for non-Gaussian initial conditions has recently re...
The description of halo abundance and clustering for non-Gaussian initial conditions has recently re...
The description of halo abundance and clustering for non-Gaussian initial conditions has recently re...
The description of halo abundance and clustering for non-Gaussian initial conditions has recently re...
It has long been known how to analytically relate the clustering properties of the collapsed structu...
We investigate the effect of primordial non-Gaussianity of the local fNL type on the auto- and cross...
We investigate the effect of primordial non-Gaussianity of the local fNL type on the auto- and cross...
The description of halo abundance and clustering for non-Gaussian initial conditions has recently re...
Aims. We revisit the derivation of the mass function and the bias of dark matter halos for non-Gauss...
Aims. We revisit the derivation of the mass function and the bias of dark matter halos for non-Gauss...
We measure the large-scale bias of dark matter haloes in simulations with non-Gaussian initial condi...
The description of the abundance and clustering of haloes for non-Gaussian initial conditions has re...
The description of the abundance and clustering of haloes for non-Gaussian initial conditions has re...
The description of the abundance and clustering of haloes for non-Gaussian initial conditions has re...
The description of the abundance and clustering of haloes for non-Gaussian initial conditions has re...
The description of halo abundance and clustering for non-Gaussian initial conditions has recently re...
The description of halo abundance and clustering for non-Gaussian initial conditions has recently re...
The description of halo abundance and clustering for non-Gaussian initial conditions has recently re...
The description of halo abundance and clustering for non-Gaussian initial conditions has recently re...
It has long been known how to analytically relate the clustering properties of the collapsed structu...
We investigate the effect of primordial non-Gaussianity of the local fNL type on the auto- and cross...
We investigate the effect of primordial non-Gaussianity of the local fNL type on the auto- and cross...
The description of halo abundance and clustering for non-Gaussian initial conditions has recently re...