| Abstract [eng] |
In order to solve the equation of Shredinger, it is necessary to apply methods of approximate solutions of equation to various complex systems of atoms and nuclei. In the first chapter of this study there is given a short description of atomic structure and functions of powers. The description of Shredinger equation and the variety of its decisions are presented in the second chapter of this work. In the third chapter, the analytic solution of Shredinger equation to the method of monopartical nuclear of potential representation is given. While using that method, differential equations are transcribed into integral equations, which can be reduced into elements. Such method of solution of the equation was applied in order to calculate monopartical lead powers in different states. If to compare theoretical calculations of monopartical lead nucleus with experimental calculations, relativistic errors of mass improved the results or these results were almost coincident. The application of this method is constructive while explaining the characteristics of nuclei which have many neutrons and a large diameter. It can be used to calculate the exact relativistic error to mass and to potential energy in a monopartical nucleus. These errors increase the binding energy of outer shells of nucleous. |
