PARAMETER EVOLUTION CIRCUITS AT SOLUTION OF SPECTRAL PROBLEMS IN QUANTUM MECHANICS

The aim is to develop the new approach to the construction of the evolution circuits at solution of the boundary spectral problems with parameter for the second order linear ordinary differential equations (ODE), systems of such ODE with non-linear occurence of the natural values and systems of the non-linear integro-differential equations arising in the models of the self-congruent field and realization of the economic algorithms for solving a number of the quantum mechanics problems. The complexes of the appplied programs have been developed and introduced for solution of the problem for connected states for the Schrodinger equation, construction of the diagrams on the splitting of the atom levels in the external electric field and calculation of the electronic atom structures according to the Hartly models. The mass designs have been made, the new results in the wide field of the different parameters have been obtained. The theoretical results have been used at construction of the new class circuits of the iteration and evolution typeAvailable from VNTIC / VNTIC - Scientific & Technical Information Centre of RussiaSIGLERURussian Federatio