We present the charge and magnetization density distribution in various str
ipe phases obtained for two-dimensional models of correlated electrons solv
ed within the Hartree-Fock approximation and a variational local ansatz. Ap
art from the Hubbard model with local Coulomb interaction U, we investigate
its two extensions by adding either static Peierls electron-lattice coupli
ng, or the correlated hopping term in the so-called Hirsch model. It has be
en found that the stripe ordering is robust and occurs in underdoped (delta
= 1/8) and overdoped( delta = 1/4) systems. At intermediate values of U in
underdoped systems (delta = 1/8) local correlations stabilize the vertical
(01) antiferromagnetic domains, separated by nonmagnetic domain walls fill
ed by one doped hole per two wall atoms. A stripe phase with the same size
of magnetic domains and an increased filling of one hole per one wall atom
is stable for overdoped (delta = 1/4) systems. At larger values of U, both
structures are replaced by more extended magnetic domain walls oriented alo
ng the (11) direction. These findings agree qualitatively with the experime
ntal results. [S0163-1829(99)13733-0].