Dergiler / Karaelmas Fen ve Mühendislik Dergisi / 2019 / Cilt: 9 - Sayı: 2

The Duffin-Kemmer-Petiau (DKP) Equation Wavefunctions Solutions According to the Virial Theorem for a Spin - one Particle Interacting with a Potential V(r)=k rn

Virial Teoremine Göre V(r)=krn Potansiyeli ile Etkileşen Bir Spin-bir Parçacığının Duffin-KemmerPetiau (DKP) Denkleminin Dalgafonksiyonları Çözümleri

Sayfa
190–200
DOI
—
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The ten – component wavefunctions are obtained.

📌 3 Maddede Bu Makale

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Amaç & Hipotez:The DKP Eqution is written for a spin-one particle interacting with a potential V(r)=k rn.
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Temel Bulgular & Veri:The written equation is solved for this potential according to the virial theorem.
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Sonuç & Katkı:The ten – component wavefunctions are obtained.
🔬Tür:Araştırma Makalesi
📍Kapsam:Genişletilmiş Akademik Örneklem
⚙️Değişkenler:Alan Parametreleri

Özet

The DKP Eqution is written for a spin-one particle interacting with a potential V(r)=k rn. The written equation is solved for this potential according to the virial theorem. The ten – component wavefunctions are obtained.

Abstract

DKP Eşitliği, potansiyel V(r)=krn ile etkileşime giren bir spin-parçacık için yazılmıştır. Yazılı denklem bu potansiyel için virial teoremine göre çözülür. On bileşenli dalga fonksiyonları elde edilir.

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Bu Makaleye Atıf Yap

ARSLAN, H. (2019). The Duffin-Kemmer-Petiau (DKP) Equation Wavefunctions Solutions According to the Virial Theorem for a Spin - one Particle Interacting with a Potential V(r)=k rn. Karaelmas Fen ve Mühendislik Dergisi, Cilt: 9 - Sayı: 2, 190–200. https://ajindex.com/articles/166802

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Kaynakça (16)

  1. Al-Khasawneh, BY., Altaie, MB. 2012. Investigating the Gravitational Properties of Dark Matter. MSc Thesis, Yarmouk University
  2. Arslan, H. 2011. A Unified Equation of Interactions. OJM., 1: 28
  3. Arslan, H. 2013. The Dirac Equation with the Scattered Electron Including Extra Potential Energy Comes from the Virial Theorem. J. Mod. Phys., 4.4
  4. Arslan, H. 2013. The Distances in the Stable Systems Due to the Virial Theorem. Applied Math., 4(4)
  5. Arslan, H. 2014. The Dirac Equation According to the Virial Theorem for a Poential V= n krn. Adv. Stud. Theor. Phys., 8(22): 983-989
  6. Arslan, H., Hulaguhanoglu, N. 2015. The Wavefunctions and Energy Eigenvalues of the Schrodinger Equation for Different Potentials Due to the Virial Theorem. Acta Phys. Pol., A, 127(4): 914-916
  7. Arslan, H. 2016. An alternative model of the concentric spherical shell universes according to the virial theorem. Phys. Essays, 29(2): 252-255
  8. Arslan, H., Arslan, MF. 2016. The Duffin‐Kemmer‐Petiau equation (DKP) wavefunctions solutions according to the virial theorem for a spinless boson particle interacting with a potential V (r)= k r n. Phys. Essays, 29(1): 10-13
  9. Bahcall, JN. 1961. Virial Theorem for Many-Electron Dirac Systems. Physical Rev., 124: 923-924
  10. Balinsky, AA., Evans, WD. 1998. On the virial theorem for the relativistic operator of Brown and Ravenhall, and the absence of embedded eigenvalues. Lett. Math. Phys., 44(3): 233-248
  11. Barshalom, A., Oreg, J. 2009. The relativistic virial theorem in plasma EOS calculations. High Energ Dens Phys., 5(3): 196- 203 12. Cardoso, TR., Castro, LB., Castro, AS. 2010. Confining solutions of massive spin-0 bosons by a linear nonminimal vector coupling in the Duffin-Kemmer-Petiau theory. Nucl. Phys. B Proc. Suppl., 199(1): 203-206
  12. Castro, LB., Castro, AS. 2011. Spinless bosons embedded in a vector Duffin–Kemmer–Petiau oscillator. Phys. Lett., A, 375(27): 2596-2600
  13. Castro, LB., Oliveira, LP. 2014. Remarks on the SpinOne Duffin-Kemmer-Petiau Equation in the Presence of Nonminimal Vector Interactions in Dimensions. Adv. High Energy Phys
  14. Dai, TQ., Cheng, YF. 2009. Bound state solutions of the Klein–Gordon equation with position-dependent mass for the inversely linear potential. Phys. Scr. 79(1): 015007
  15. Goldstein, H. 1959. Classical Mechanics. Addison-Wesley Publishing Company, Inc., Reading
  16. Gurtler, R., Hestenes, D. 2008. Consistency in the formulation of the Dirac, Pauli, and Schroedinger theorie