  A conception of inhomogeneous locally random distribution of microdefects in
crystalline solids is proposed. A method to calculate some physical properties
of solids, containing inhomogeneously distributed defects, is developed. A
contribution of this inhomogeneity to a series of physical properties is
calculated and discussed. This contribution exceeds that of homogeneously
distributed defects by the orders of magnitude. A contribution of the
inhomogeneity to electric conductivity, Hall effect and magnetoresistance is
calculated. Elastic energy and volume of inhomogeneously dislocated crystal are
regarded. It was shown that the relaxation of the elastic energy of random
dislocations during propagation of a crack facilitates the process. These
results explained a phenomenon of lamination of overdeformed metals.
