مشخصات پژوهش

عنوان	THE SOLUTIONS OF PAULI EQUATION IN DE SITTER SPACE BACKGROUND AND HOMOGENEOUS MANIFOLD SU(2)/U(1)
نوع پژوهش	مقاله چاپ شده
کلیدواژه‌ها	factorization method; Dirac equation; Jacobi polynomial; raising and lowering operators obtained after separating the angular dependence of (\tetha,\phi)
چکیده	In this paper, we consider a particle with spin 1/2 de Sitter space-time. Procedure for transition to the Pauli approximation is conducted in the equation in the variable (t,r) from the wave function. We make the suitable second order equation corresponding to de Sitter space time for particle spine 1/2 we then compare this equation to Jacobi polynomial and obtain the wave function and eigenvalues (energy spectrum) which is important for the corresponding system. Also, by taking the advantage from weight and main function in Jacobi polynomial and obtain the corresponding algebra.
پژوهشگران	جعفر صادقی (نفر سوم)، حسین جعفری (نفر دوم)، ف صفری (نفر اول)