DEFORMATION FIELD AND QUBIT STATES OF FRACTAL STRUCTURES WITH ELEMENTS OF CYLINDRICAL TYPE
By the numerical modelling method the behavior of the deformation field of the coupled fractal structures (circular and elliptical cylinders) in various (initial, basic, superpositional) qubit states was investigated. It is shown, that for the considered structures, the behavior of the deformation field essentially depends on the choice of stochastic processes (realized during iterations) and on the states of the qubit in the perpendicular plane to the axis of the cylinder. It is shown that the structure of the complex deformation field for a circular (elliptical) cylinder essentially depends on the initial basic, superposition states of the qubit. Due to the presence of various qubit states for coupled (using the example of circular and elliptic cylinders) fractal structures, the appearance of random matrices during iterations is characteristic. There is a need to use commutators and anti-commutators, products of separate deformation field operators. At this, the structure of the complex deformation field has own characteristic features of behavior.