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A series solution to the Thomas–Fermi equation
Applied Mathematics and Computation, 2008Abstract Nonlinear Thomas–Fermi equation is solved by an analytic technique named homotopy analysis method (HAM) in this paper. For a further improvement of the convergence and precision of the solution to Thomas–Fermi equation by HAM, different from previous work, however, a more generalized set of basis function and consequential auxiliary linear ...
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Series solution for the Schrõdinger equation with a long-range spherically symmetric potential
Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, 2002Chen-Wei Wang
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Communications in Nonlinear Science and Numerical Simulation, 2018
Zhi-Feng Liu, Benoit Noetinger
exaly
Zhi-Feng Liu, Benoit Noetinger
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Properties of the series solution for Painlevé I [PDF]
We present some observations on the asymptotic behaviour of the coefficients in the Laurent series expansion of solutions of the first Painlevé equation.
Ragnisco, Orlando +3 more
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