Department of Physics, Imam Hossein University, Tehran, Iran
Abstract
In this paper, we consider non-linear Ginsburg-Pitaevski-Gross equation with the Rosen-Morse and modifiedWoods-Saxon potentials which is corresponding to the quantum vortices and has important applications in turbulence theory. We use the Runge- Kutta-Fehlberg approximation method to solve the resulting non-linear equation.
Pourhassan, B., & Khalilzadeh, J. (2014). Ginsburg-Pitaevski-Gross differential equation with the Rosen-Morse and modified Woods-Saxon potentials. Caspian Journal of Mathematical Sciences (CJMS), 3(2), 297-304.
MLA
B. Pourhassan; J. Khalilzadeh. "Ginsburg-Pitaevski-Gross differential equation with the Rosen-Morse and modified Woods-Saxon potentials". Caspian Journal of Mathematical Sciences (CJMS), 3, 2, 2014, 297-304.
HARVARD
Pourhassan, B., Khalilzadeh, J. (2014). 'Ginsburg-Pitaevski-Gross differential equation with the Rosen-Morse and modified Woods-Saxon potentials', Caspian Journal of Mathematical Sciences (CJMS), 3(2), pp. 297-304.
VANCOUVER
Pourhassan, B., Khalilzadeh, J. Ginsburg-Pitaevski-Gross differential equation with the Rosen-Morse and modified Woods-Saxon potentials. Caspian Journal of Mathematical Sciences (CJMS), 2014; 3(2): 297-304.
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