We present first-principles calculations of forces and lattice relaxations
in bce Fe. In particular, relaxations around 3d, 4d and 5d transition metal
impurities are calculated. The calculations are based on a full-potential
Korringa-Kohn-Rostoker Green's function method for defects and employ the l
ocal spin density approximation for the exchange and correlation effects. T
he nonspherical parts of the potential and the charge density are treated c
orrectly, while the forces are calculated by an ionic version of the Hellma
nn-Feynman theorem. Lattice statics methods are used to describe the longer
ranged relaxations. The results are compared with lattice parameter measur
ements for the volume changes. Because of the correct treatment of the shar
p shape of the Wigner-Seitz cell, the angular momentum expansion coefficien
ts of the cell potential have discontinuities in the first derivative, whic
h cause some complications when solving the radial equations. An effective
method to get around these discontinuities is introduced.