Applications of a Novel Approach to Problems in Physics - Koçak, Mehmet;Gönül, Bülent
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An exact solution of physical systems has a great importance. Especially, in the case of Schrödinger equation there is only a few selected problems that can be exactly solvable. In this thesis work authors have developed an algebraic approach for the treatment of time-independent Schrödinger equation with constant/non-constant masses within the frame of non-relativistic quantum theory. The model has been successfully applied in various fields of physics involving exactly/approximately solvable potentials such as non-central potentials, scattering theory and quantum systems with…mehr

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Produktbeschreibung
An exact solution of physical systems has a great importance. Especially, in the case of Schrödinger equation there is only a few selected problems that can be exactly solvable. In this thesis work authors have developed an algebraic approach for the treatment of time-independent Schrödinger equation with constant/non-constant masses within the frame of non-relativistic quantum theory. The model has been successfully applied in various fields of physics involving exactly/approximately solvable potentials such as non-central potentials, scattering theory and quantum systems with position-dependent masses in arbitrary dimensions. This model was then extended for the relativistic considerations in the light of Klein-Gordon and Dirac equations involving only bound quantum states.
Autorenporträt
Dr. Mehmet KOÇAK, PhD, and Prof. Dr. Bülent GöNÜL, PhD, are an instructor at the University of Gaziantep, Department of Engineering Physics, teaching Quantum Mechanics and Nuclear Physics. They are studied on Supersymmetric Quantum Mechanics, Perturbation Theory, Many Body Systems and Nuclear Fission.