The Power Spectrum from the final 2dFGRS catalogue
The power spectrum of the final galaxy catalogue is now available. For details of the method, see Cole et al. 2005, MNRAS, 363, 505

The power spectrum data, window functions and covariance matrix are available as text files from the links below. We also provide two simple "C" functions designed to demonstrate the use of these data to determine the likelihood of a given cosmological model.

 2dFGRS 2004 Spherical Harmonics analysis Power Spectrum

The power spectrum data from the more detailed Spherical Harmonics analysis of Percival et al. (2004, MNRAS, 353, 1201) are available via a separate Spherical Harmonics page.

 2dFGRS 2001 Data Release Power Spectrum

The data from the 2001 fourier analysis of the incomplete catalogue 2dFGRS catalogue is also still available here. The power spectrum data and appropriate covariance matrix from Percival et al. (2001, MNRAS, 327, 1297) are available as text files from the links below.

Because of the difficulty of performing a 3D convolution with the appropriate survey window function (given a model power spectrum), a simple C program that demonstrates how this may be achieved for any k-value is also available (note that this comes with no warranty).

Given a sufficiently smooth P(k), it is possible to speed up this process using the window function in matrix form. Such a matrix is also available from a link below for determining the convolved power spectrum at the k-values of the data. This file is organised as follows: the first line gives the k-values at which the convolved P(k) is being calculated (chosen to be the same as the data); each subsequent line gives the k-value at which the unconvolved P(k) should be determined (100 points), and the weights required to calculate the 32 convolved P(k) values. The simple program given below demonstrates how to use this matrix and compares the result with the numerically convolved P(k). If you use the matrix method, it is suggested that you check that the power spectra that you wish to convolve are sufficiently smooth that the two methods give the same answer (to the required accuracy).