It has been found a simple procedure for the general solution of the time-independent Schrödinger equation (SE) with the help of quantization of potential area in one dimension without making any approximation. Energy values are not dependent on wave functions, so to find the energy values; it is enough to find the classic turning points of the potential function. Two different solutions were obtained, namely, symmetric and antisymmetric at bound states. These normalized wave functions are always periodic. It is enough to take the integral of the square root of the potential energy function to find the normalized wave functions. If these calculations cannot be made analytically, it should then be performed by numerical methods. SE has been solved for a particle in many one-dimension and the spherical symmetric central potential well as examples. It has been found their energies and normalized wave functions as examples. These solutions were also applied to the theories of scattering and alpha decay. The results obtained with the experimental values were compared with the calculated values. One has been seen to be very fit.

In this work, the effect of a special type of neutron-proton pairing interaction on the moments of inertia of some deformed nuclei in the rare earth region is investigated. First, making a perturbative approximation, we assume that the form of the equations of the BCS theory and usual Bogolyubov transformations are unchanged. Second, we use a phenomenological method for the strength of this neutron-proton pairing interaction introducing a parameter. Calculations show that this interaction is important for the ground-state moments of inertia and that it could be effectual in other nuclear phenomena.

In this work, the effect of the special type of neutron-proton (snp) interaction which was proposed by the authors previously, on the excited 0+ states in deformed even-even nuclei is investigated using the Quasiparticle Random Phase Approximation (QRPA) method. The results show that the energies of the 0+ states change and a new state depending on the value of the parameter q below the gap energy level appears.

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Centuries have passed to understand the earthquake, which is a natural phenomenon. Many earthquake theories have been put forward as a result of hundreds of years of observations and theories. Some of these theories have been accepted, and some have not been accepted at all. Important ones of the currently accepted earthquake theories are given by Keiiti Aki and Paul G. Richards in a book published in 1979 and 2009, and cited in references. All these earthquake models contributed by these authors are based on the seismic wave propagation theory. It is based on the fact that seismic waves occur as a result of ruptures, fragmentations, dispersions and sliding of some layers on each other in the earth and the classical spread of these waves. Calculation of earthquake parameters is mostly made with the values obtained by statistical models of observed values. All calculations are based on classical physics laws. In this article, the theory we have given is proposed according to the laws of Quantum Mechanics. Therefore, the calculation of earthquake parameters does not depend on any statistical model. In this proposed new earthquake model, magnitude of the earthquake, its energy that may be released when the earthquake will occur, the depth of the earthquake from the earth surface, and in which regions it may occur on earth can be predicted in advance. This will enable people to take precautions in advance. It appears that quantum mechanics can also be applied to macroscopic physical phenomena.