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Thermodynamics Quantities for the Klein-Gordon Equation with a Linear plus Inverse-linear Potential: Biconfluent Heun functions
arXiv
Authors: Altug Arda, Cevdet Tezcan, Ramazan Sever
Year
2016
Paper ID
7777
Status
Preprint
Abstract Read
~2 min
Abstract Words
63
Citations
N/A
Abstract
We study some thermodynamics quantities for the Klein-Gordon equation with a linear plus inverse-linear, scalar potential. We obtain the energy eigenvalues with the help of the quantization rule coming from the biconfluent Heun's equation. We use a method based on the Euler-MacLaurin formula to compute the thermal functions analytically by considering only the contribution of positive part of spectrum to the partition function.
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- We study some thermodynamics quantities for the Klein-Gordon equation with a linear plus inverse-linear, scalar potential.
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