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Approximate solutions to a spatially-dependent mass Dirac equation for modified Hylleraas plus Eckart potential with Yukawa potential as a tensor S. M. Ikhdair, M.Hamzavi.

Yazar: Materyal türü: MakaleMakaleDil: İngilizce Yayın ayrıntıları:2014. Indian Assoc Cultivation Science,ISSN:
  • 0973-1458
Konu(lar): LOC sınıflandırması:
  • QC 21.3
Çevrimiçi kaynaklar: İçindekiler: Indian Journal Of Physics JUL 2014, Vol 88 Issue 7, p695-707 Özet: In presence of spin (pseudo-spin) symmetry, approximate bounded fermionic (anti-fermionic) states of the effective mass Dirac equation for modified Hylleraas plus Eckart potential within Yukawa tensor interaction have been studied by means of the parametric Nikiforov-Uvarov method. We have obtained the analytical relativistic energy eigenvalues and their corresponding normalized two-spinor components of the wave functions in closed form by making an appropriate approximation to centrifugal (pseudo-centrifugal) term for any spin-orbit quantum number kappa. Some special cases for various potential models have been investigated in relativistic and nonrelativistic limit. Further, numerical results for energy eigenvalues have been obtained within the exact spin and pseudo-spin symmetries.
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Online Electronic Document NEU Grand Library Online electronic QC 21.3 .A67 2014 (Rafa gözat(Aşağıda açılır)) Ödünç verilmez EOL-1280

In presence of spin (pseudo-spin) symmetry, approximate bounded fermionic (anti-fermionic) states of the effective mass Dirac equation for modified Hylleraas plus Eckart potential within Yukawa tensor interaction have been studied by means of the parametric Nikiforov-Uvarov method. We have obtained the analytical relativistic energy eigenvalues and their corresponding normalized two-spinor components of the wave functions in closed form by making an appropriate approximation to centrifugal (pseudo-centrifugal) term for any spin-orbit quantum number kappa. Some special cases for various potential models have been investigated in relativistic and nonrelativistic limit. Further, numerical results for energy eigenvalues have been obtained within the exact spin and pseudo-spin symmetries.

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