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You searched: |  Subject = Eigenvalues, energy eigenvalues and eigenfunctions,  | 
Results: 10 found in 0.013 seconds

 
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Improved analytical approximation to arbitrary l-state solutions of the Schrodinger equation for the hyperbolical potential
Wiley-Blackwell, 2009. QC 21.3 .I47 2009 NEU Grand Library[Online electronic]
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Exact solutions of the D-dimensional Schrodinger equation for a ring-shaped pseudoharmonic potential.
De Gruyter Open Ltd., 2008. QC 21.3 .E93 2008 NEU Grand Library[Online electronic]
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Exact Bound States Of The D-Dımensıonal Kleın-Gordon Equatıon Wıth Equal Scalar And Vector Rıng-Shaped Pseudoharmonıc Potentıal
World Scientific Publ Co Pte Ltd., 2008. QC 21.3 .E93 2008 NEU Grand Library[Online electronic]
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Bound-states of a semi-relativistic equation for the PT-symmetric generalized Hulthen potential by the Nikiforov-Uvarov method.
World Scientific Publ, 2008. QC 21.3 .B68 2008 NEU Grand Library[Online electronic]
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Relativistic solution in D-dimensions to a spin-zero particle for equal scalar and vector ring-shaped Kratzer potential
Versita, 2008. QC 21.3 .R45 2008 NEU Grand Library[Online electronic]
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Exact solutions of the modified Kratzer potential plus ring-shaped potential in the d-dimensional Schrodinger equation by the Nikiforov-Uvarov method.
World Scientific Publ, 2008. QC 21.3 .E93 2008 NEU Grand Library[Online electronic]
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Polynomial solution of non-central potentials.
Springer, 2007. QC 21.3 .P65 2007 NEU Grand Library[Online electronic]
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Approximate eigenvalue and eigenfunction solutions for the generalized Hulthen potential with any angular momentum
Springer, 2007. QD31.2 .A67 2007 NEU Grand Library[Online electronic]
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Exact polynomial solution of PT-/non-PT-symmetric and non-Hermitian modified Woods-Saxon potential by the Nikiforov-Uvarov method.
Springer, 2007. QC 21.3 .E93 2007 NEU Grand Library[Online electronic]
Available
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Exact solution of the Klein-Gordon equation for the PT-symmetric generalized Woods-Saxon potential by the Nikiforov-Uvarov method
Wıley-V C H Verlag Gmbh, 2007. QC 21.3 .E93 2007 NEU Grand Library[Online electronic]
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